diff --git a/docs/README.md b/docs/README.md
index 9fcd6de..ce7140d 100644
--- a/docs/README.md
+++ b/docs/README.md
@@ -231,14 +231,15 @@ The TPF has four HDUs:
- "PRIMARY" - a primary HDU containing only a header.
- "PIXELS" - a table with the same columns as a SPOC TPF. Note that "POS_CORR1" and "POS_CORR2" are defined as the offset between the center of the TPF and the expected position of the moving object given the input ephemeris.
-- "APERTURE" - an image HDU containing the average aperture across all times.
+- "APERTURE" - an image HDU containing the flattened aperture i.e. all pixels that are included in the time-dependent aperture at least once.
- "EXTRAS" - a table HDU containing columns not found in a SPOC TPF. This includes "RA_PRED"/"DEC_PRED" (expected position of target in world coordinates), "CORNER1"/"CORNER2" (original FFI column/row of the lower-left pixel in the TPF), "PIXEL_QUALITY" (3D pixel quality flags identifying e.g. strap columns, non-science pixels and saturation), "APERTURE" (aperture as a function of time) and "ORIGINAL_TIME"/"ORIGINAL_TIMECORR" (time and barycentric correction derived by SPOC).
-The LCF has two or three HDUs (depending upon which lightcurves you created):
+The LCF has three or four HDUs (depending upon which lightcurves you created):
- "PRIMARY" - a primary HDU containing only a header.
-- "LIGHTCURVE_AP" - a table HDU containing the aperture photomety light curve, with columns including "TIME" (timestamps in BTJD), "FLUX"/"FLUX_ERR" (flux and error from aperture photometry) and "TESSMAG"/"TESSMAG_ERR" (measured TESS magnitude and error).
-- "LIGHTCURVE_PSF" - a table HDU containing the PSF photomety light curve, with columns including "TIME" (timestamps in BTJD), "FLUX"/"FLUX_ERR" (flux and error from PSF photometry) and "TESSMAG"/"TESSMAG_ERR" (measured TESS magnitude and error).
+- "LIGHTCURVE_AP" - a table HDU containing the aperture photomety light curve, with columns including "TIME" (timestamps in BTJD), "FLUX"/"FLUX_ERR" (flux and error from aperture photometry) and "AP_QUALITY" (light curve quality flags).
+- "LIGHTCURVE_PSF" - a table HDU containing the PSF photomety light curve, with columns including "TIME" (timestamps in BTJD), "FLUX"/"FLUX_ERR" (flux and error from PSF photometry) and "PSF_QUALITY" (light curve quality flags).
+- "EXTRAS" - a table HDU containing extra information, with columns including "RA_PRED"/"DEC_PRED" (expected position of target in world coordinates), "CORNER1"/"CORNER2" (original FFI column/row of the lower-left pixel in the TPF), "ORIGINAL_TIME"/"ORIGINAL_TIMECORR" (time and barycentric correction derived by SPOC) and "SUN_DISTANCE"/"OBS_DISTANCE"/"STO_ANGLE" (distance from Sun [AU] / distance from observer (TESS) [AU] / Sun-Target-Observer angle [deg]).
## Citation
diff --git a/docs/tess-1980VR1-s0001-1-1-shape11x11-moving_tp.gif b/docs/tess-1980VR1-s0001-1-1-shape11x11-moving_tp.gif
index 1448df5..db948d5 100644
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diff --git a/docs/tess-1980VR1-s0001-1-1-shape11x11_lc.png b/docs/tess-1980VR1-s0001-1-1-shape11x11_lc.png
index 316fed3..330687f 100644
Binary files a/docs/tess-1980VR1-s0001-1-1-shape11x11_lc.png and b/docs/tess-1980VR1-s0001-1-1-shape11x11_lc.png differ
diff --git a/docs/tess-1998YT6-s0006-1-1-shape11x11-moving_tp.gif b/docs/tess-1998YT6-s0006-1-1-shape11x11-moving_tp.gif
index 7e71beb..6c5c85b 100644
Binary files a/docs/tess-1998YT6-s0006-1-1-shape11x11-moving_tp.gif and b/docs/tess-1998YT6-s0006-1-1-shape11x11-moving_tp.gif differ
diff --git a/docs/tess-1998YT6-s0006-1-1-shape11x11_lc.png b/docs/tess-1998YT6-s0006-1-1-shape11x11_lc.png
index e0f8ed6..7fd6fd9 100644
Binary files a/docs/tess-1998YT6-s0006-1-1-shape11x11_lc.png and b/docs/tess-1998YT6-s0006-1-1-shape11x11_lc.png differ
diff --git a/docs/tutorials/tutorial1_basics.ipynb b/docs/tutorials/tutorial1_basics.ipynb
index 6222452..c4ba4a9 100644
--- a/docs/tutorials/tutorial1_basics.ipynb
+++ b/docs/tutorials/tutorial1_basics.ipynb
@@ -152,13 +152,13 @@
"name": "stderr",
"output_type": "stream",
"text": [
- "Warning from TESSSpacecraft(): {message : ErfaWarning('ERFA function \"dtf2d\" yielded 1 of \"dubious year (Note 6)\"'), category : 'ErfaWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/erfa/core.py', lineno : 133, line : None}\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
- "The PRF model contained nans in the first frame (cadence number 274). The model was replaced with that from the following frame (cadence number 275).\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
- "The PRF model contained nans in the first frame (cadence number 274). The model was replaced with that from the following frame (cadence number 275).\n",
- "100%|███████████████████████████████████████████████████████████████████████████████████████████████████████| 8452/8452 [00:16<00:00, 508.94it/s]\n",
- "The PRF model contained nans in the first frame (cadence number 274). The model was replaced with that from the following frame (cadence number 275).\n"
+ "Warning from TESSSpacecraft(): {message : ErfaWarning('ERFA function \"dtf2d\" yielded 1 of \"dubious year (Note 6)\"'), category : 'ErfaWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/erfa/core.py', lineno : 133, line : None}\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n",
+ "100%|███████████████████████████████████████████████████████████████████████████████████████████████████████| 8452/8452 [00:12<00:00, 684.21it/s]\n",
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n"
]
}
],
@@ -372,42 +372,42 @@
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"\"\n",
"\n",
"\n",
" /* set a timeout to make sure all the above elements are created before\n",
" the object is initialized. */\n",
" setTimeout(function() {\n",
- " anim026925e526544009bffc2adbfad797ba = new Animation(frames, img_id, slider_id, 200.0,\n",
+ " anima2a7fc6d7fef4503acd1fb654ef965d6 = new Animation(frames, img_id, slider_id, 200.0,\n",
" loop_select_id);\n",
" }, 0);\n",
" })()\n",
@@ -28049,7 +24465,7 @@
"\n",
"The `make_tpf()` function creates an HDUList containing all of the TPF data. If we had set `save=True`, then this would have been written to a FITS file. \n",
"\n",
- "The header of the \"PRIMARY\" HDU contains information about how the file was created, the observation and the target. Some of the keywords have been included for consistency with the SPOC TPFs (e.g. TICID, TEFF, LOGG, RADIUS...), but they are not relevant for an asteroid."
+ "The header of the \"PRIMARY\" HDU contains information about how the file was created, the observation and the target."
]
},
{
@@ -28064,58 +24480,52 @@
"SIMPLE = T / conforms to FITS standard \n",
"BITPIX = 8 / array data type \n",
"NAXIS = 0 / number of array dimensions \n",
- "EXTEND = T \n",
+ "EXTEND = T / file contains extensions \n",
"SIMDATA = F / file is based on simulated data \n",
"ORIGIN = 'STScI/MAST' / institution responsible for creating this file \n",
"SPOCDATE= '2021-05-11' / original SPOC FFI creation date \n",
"SPOCVER = 'spoc-5.0.12-20200925' / SPOC version that processed FFI data \n",
- "DATE = '2026-01-29' / file creation date. \n",
+ "DATE = '2026-02-25' / file creation date \n",
+ "EPHDATE = '2026-02-25' / ephemeris date \n",
"TSTART = 1331.0161538382515 / observation start time in BTJD of first frame \n",
"TSTOP = 1352.3909265641566 / observation start time in BTJD of last frame \n",
"DATE-OBS= '2018-07-31T12:22:06.508' / TSTART as UTC calendar date \n",
"DATE-END= '2018-08-21T21:21:46.872' / TSTOP as UTC calendar date \n",
"CREATOR = 'tess-asteroids' / software used to produce this file \n",
- "PROCVER = '1.4.3 ' / software version \n",
+ "PROCVER = '1.5.0 ' / software version \n",
"FILEVER = '1.0 ' / file format version \n",
"TIMVERSN= 'OGIP/93-003' / OGIP memo number for file format \n",
"TELESCOP= 'TESS ' / telescope \n",
"INSTRUME= 'TESS Photometer' / detector type \n",
"DATA_REL= 42 / SPOC data release version number \n",
"OBJECT = '1980 VR1' / object name \n",
- "TICID = / unique tess target identifier \n",
"SECTOR = 1 / Observing sector \n",
"CAMERA = 1 / Camera number \n",
"CCD = 1 / CCD chip number \n",
"SHAPE = '(11,11) ' / shape of TPF (row, column) \n",
- "BAD_SPOC= '1,2,3,4,5,6,8,10,13,15' / bad quality SPOC bits for BG correction \n",
+ "BAD_SPOC= 'default ' / bad quality SPOC bits for BG correction \n",
"BG_CORR = 'linear_model' / method used for BG correction \n",
"SL_CORR = 'pca ' / method used for scattered light correction \n",
"AP_TYPE = 'prf ' / method used to create aperture \n",
+ "AP_PAR = 0.01 / threshold used to create aperture \n",
"AP_NPIX = 15.0 / average number of pixels in aperture \n",
- "PXTABLE = 0 / pixel table id \n",
"RADESYS = 'ICRS ' / reference frame of celestial coordinates \n",
- "RA_OBJ = 0 / [deg] right ascension \n",
- "DEC_OBJ = 0 / [deg] declination \n",
"EQUINOX = 2000.0 / equinox of celestial coordinate system \n",
- "PMRA = 0.0 / [mas/yr] RA proper motion \n",
- "PMDEC = 0.0 / [mas/yr] Dec proper motion \n",
- "PMTOTAL = 0.0 / [mas/yr] total proper motion \n",
- "TEFF = 0.0 / [K] Effective temperature \n",
- "LOGG = 0.0 / [cm/s2] log10 surface gravity \n",
- "MH = 0.0 / [log10([M/H])] metallicity \n",
- "RADIUS = 0.0 / [solar radii] stellar radius \n",
- "TICVER = 0 / TICVER \n",
"VMAG = 15.707 / [mag] predicted V magnitude \n",
- "HMAG = 11.26 / [mag] H absolute magnitude \n",
+ "HMAG = 11.26 / [mag] predicted H absolute magnitude \n",
"PERIHEL = 2.784 / [AU] perihelion distance \n",
"ORBECC = 0.032 / orbit eccentricity \n",
"ORBINC = 18.115 / [deg] orbit inclination \n",
"RARATE = -36.289 / [arcsec/h] average RA rate \n",
"DECRATE = -9.964 / [arcsec/h] average Dec rate \n",
"PIXVEL = 1.393 / [pix/h] average speed \n",
+ "SUN_DIST= 2.923 / [AU] average distance from Sun \n",
+ "OBS_DIST= 1.992 / [AU] average distance from TESS \n",
+ "STO_ANG = 9.416 / [deg] average Sun-Target-Observer angle \n",
"CRMITEN = T / spacecraft cosmic ray mitigation enabled \n",
"CRBLKSZ = 10 / [exposures] s/c cosmic ray mitigation block siz\n",
- "CRSPOC = F / SPOC cosmic ray cleaning enabled "
+ "CRSPOC = F / SPOC cosmic ray cleaning enabled \n",
+ "EXTNAME = 'PRIMARY ' / name of extension "
]
},
"execution_count": 5,
@@ -28132,7 +24542,10 @@
"id": "44ee36dc-82ee-4e4d-bbc2-bd7f3fe9ab6d",
"metadata": {},
"source": [
- "The \"PIXELS\" HDU contains a table with the same columns as a SPOC TPF. Note: FLUX is the background corrected flux and QUALITY corresponds to the SPOC-assigned quality flags."
+ "The \"PIXELS\" HDU contains a table with the same columns as a SPOC TPF, including:\n",
+ "- FLUX is the background corrected flux.\n",
+ "- QUALITY corresponds to the SPOC-assigned quality flags.\n",
+ "- POS_CORR1/POS_CORR2 are the column/row offset between the center of the TPF and the expected position of the target given the input ephemeris. "
]
},
{
@@ -28148,7 +24561,6 @@
" name = 'TIME'; format = 'D'; unit = 'BJD - 2457000, days'; disp = 'D14.7'\n",
" name = 'TIMECORR'; format = 'E'; unit = 'd'; disp = 'E14.7'\n",
" name = 'CADENCENO'; format = 'I'\n",
- " name = 'RAW_CNTS'; format = '121I'; unit = 'ADU'; disp = 'I8'; dim = '(11, 11)'\n",
" name = 'FLUX'; format = '121E'; unit = 'e-/s'; disp = 'E14.7'; dim = '(11, 11)'\n",
" name = 'FLUX_ERR'; format = '121E'; unit = 'e-/s'; disp = 'E14.7'; dim = '(11, 11)'\n",
" name = 'FLUX_BKG'; format = '121E'; unit = 'e-/s'; disp = 'E14.7'; dim = '(11, 11)'\n",
@@ -28173,7 +24585,7 @@
"id": "72ce7ebb-22c4-49f2-a2b1-161332292849",
"metadata": {},
"source": [
- "The target aperture changes as a function of time. The \"APERTURE\" HDU contains the average aperture across all time. We can plot that as follows:"
+ "The target aperture changes as a function of time. The \"APERTURE\" HDU contains the flattened aperture i.e. all pixels that are ever included in the time-dependent aperture. We can plot that as follows:"
]
},
{
@@ -28184,7 +24596,7 @@
"outputs": [
{
"data": {
- "image/png": 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",
+ "image/png": "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",
"text/plain": [
""
]
@@ -28207,7 +24619,7 @@
"Finally, the \"EXTRAS\" HDU is a table containing columns not found in a SPOC TPF. For example:\n",
"- ORIGINAL_TIME is the original timestamp from the TESS FFI data. This timestamp is not accurate. TIME from the \"PIXELS\" HDU is more accurate and is the recommended value.\n",
"- CORNER1/CORNER2 are the original FFI column/row of the lower-left pixel in the TPF.\n",
- "- PIXEL_QUALITY is defined by `tess_asteroids` to identify pixels that could have quality issues e.g. saturation\n",
+ "- PIXEL_QUALITY is defined by `tess_asteroids` to identify pixels that could have quality issues e.g. saturation.\n",
"- APERTURE is the aperture as a function of time."
]
},
@@ -28221,6 +24633,8 @@
"data": {
"text/plain": [
"ColDefs(\n",
+ " name = 'TIME'; format = 'D'; unit = 'BJD - 2457000, days'; disp = 'D14.7'\n",
+ " name = 'CADENCENO'; format = 'I'\n",
" name = 'ORIGINAL_TIME'; format = 'D'; unit = 'BJD - 2457000, days'; disp = 'D14.7'\n",
" name = 'ORIGINAL_TIMECORR'; format = 'E'; unit = 'd'; disp = 'E14.7'\n",
" name = 'RA_PRED'; format = 'E'; unit = 'deg'; disp = 'E14.7'\n",
@@ -28261,8 +24675,8 @@
"name": "stderr",
"output_type": "stream",
"text": [
- "The PRF model contained nans in the first frame (cadence number 274). The model was replaced with that from the following frame (cadence number 275).\n",
- "100%|████████████████████████████████████████████████████████████████████████████████████████████████████████| 959/959 [00:00<00:00, 7144.18it/s]\n"
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n",
+ "100%|████████████████████████████████████████████████████████████████████████████████████████████████████████| 959/959 [00:00<00:00, 6204.35it/s]\n"
]
}
],
@@ -28273,7 +24687,7 @@
},
{
"cell_type": "markdown",
- "id": "9a0bb4c5-96cd-4a62-9b6f-f3276f476145",
+ "id": "c62ffa54-c826-429e-9b46-9cf7e8acd0ba",
"metadata": {},
"source": [
"We can then use the helper function `plot_lc()` to plot the lightcurves."
@@ -28287,7 +24701,7 @@
"outputs": [
{
"data": {
- "image/png": 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",
+ "image/png": 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"text/plain": [
""
]
@@ -28304,26 +24718,26 @@
},
{
"cell_type": "markdown",
- "id": "424c4b2d-b4b1-4a96-b3f5-e6b47e856b82",
+ "id": "8a630cc0-de8b-4d93-a3a0-0bf8bbedc192",
"metadata": {},
"source": [
"This is flagging bad quality data with a mask which combines the SPOC quality flags and the `tess_asteroids` lightcurve quality flags. By default it masks the following bits:\n",
"\n",
- "- For SPOC, it masks bits [1, 2, 3, 4, 5, 6, 8, 10, 13, 15] as recommended in the [TESS Archive Manual](https://outerspace.stsci.edu/display/TESS/2.0+-+Data+Product+Overview).\n",
- "- For `tess_asteroids`, it masks bits [2, 4, 10] as defined by `_create_lc_quality()`.\n",
+ "- For SPOC, it masks bits [1, 2, 3, 4, 5, 6, 8, 10, 13, 15] as recommended in the [TESS Archive Manual](https://outerspace.stsci.edu/spaces/TESS/pages/14563420/2.0+-+Data+Product+Overview).\n",
+ "- For `tess_asteroids`, it masks bits [2, 4, 10] as defined by `_create_lc_quality()`. This corresponds to cadences with at least one non-science pixel inside the mask, at least one saturated pixel inside the mask or a pixel with a negative raw flux (i.e. before background correction).\n",
"\n",
- "In the above example, there is no bad quality data when using the default mask. The bits to mask can be updated for SPOC, the aperture lightcurve and the PSF lightcurve:"
+ "In the above example, there is no bad quality data when using the default mask. The bits to mask can be updated independently for SPOC, the aperture lightcurve and the PSF lightcurve:"
]
},
{
"cell_type": "code",
"execution_count": 11,
- "id": "8405236a-b82b-4b93-9f8d-6e21e73f18bf",
+ "id": "f17c4cf0-bd15-4241-baa1-e6d4f4b78440",
"metadata": {},
"outputs": [
{
"data": {
- "image/png": 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",
+ "image/png": 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",
"text/plain": [
""
]
@@ -28362,57 +24776,58 @@
"SIMPLE = T / conforms to FITS standard \n",
"BITPIX = 8 / array data type \n",
"NAXIS = 0 / number of array dimensions \n",
- "EXTEND = T \n",
+ "EXTEND = T / file contains extensions \n",
"SIMDATA = F / file is based on simulated data \n",
"ORIGIN = 'STScI/MAST' / institution responsible for creating this file \n",
"SPOCDATE= '2021-05-11' / original SPOC FFI creation date \n",
"SPOCVER = 'spoc-5.0.12-20200925' / SPOC version that processed FFI data \n",
- "DATE = '2026-01-29' / file creation date. \n",
+ "DATE = '2026-02-25' / file creation date \n",
+ "EPHDATE = '2026-02-25' / ephemeris date \n",
+ "TELAPSE = 21.37477272590513 / [d] TSTOP - TSTART \n",
"TSTART = 1331.0161538382515 / observation start time in BTJD of first frame \n",
"TSTOP = 1352.3909265641566 / observation start time in BTJD of last frame \n",
"DATE-OBS= '2018-07-31T12:22:06.508' / TSTART as UTC calendar date \n",
"DATE-END= '2018-08-21T21:21:46.872' / TSTOP as UTC calendar date \n",
+ "TIMEREF = 'SOLARSYSTEM' / barycentric correction applied to times \n",
+ "TASSIGN = 'SPACECRAFT' / where time is assigned \n",
+ "TIMESYS = 'TDB ' / time system is Barycentric Dynamical Time (TDB)\n",
+ "BJDREFI = 2457000 / integer part of BTJD reference date \n",
+ "BJDREFF = 0.0 / fraction of the day in BTJD reference date \n",
+ "TIMEUNIT= 'd ' / time unit for TIME, TSTART and TSTOP \n",
+ "EXPOSURE= 0.016499993395 / [d] time on source \n",
+ "RADESYS = 'ICRS ' / reference frame of celestial coordinates \n",
"CREATOR = 'tess-asteroids' / software used to produce this file \n",
- "PROCVER = '1.4.3 ' / software version \n",
+ "PROCVER = '1.5.0 ' / software version \n",
"FILEVER = '1.0 ' / file format version \n",
"TIMVERSN= 'OGIP/93-003' / OGIP memo number for file format \n",
"TELESCOP= 'TESS ' / telescope \n",
"INSTRUME= 'TESS Photometer' / detector type \n",
"DATA_REL= 42 / SPOC data release version number \n",
"OBJECT = '1980 VR1' / object name \n",
- "TICID = / unique tess target identifier \n",
"SECTOR = 1 / Observing sector \n",
"CAMERA = 1 / Camera number \n",
"CCD = 1 / CCD chip number \n",
"SHAPE = '(11,11) ' / shape of TPF (row, column) \n",
- "BAD_SPOC= '1,2,3,4,5,6,8,10,13,15' / bad quality SPOC bits for BG correction \n",
+ "BAD_SPOC= 'default ' / bad quality SPOC bits for BG correction \n",
"BG_CORR = 'linear_model' / method used for BG correction \n",
"SL_CORR = 'pca ' / method used for scattered light correction \n",
"TESSMAG0= 20.44 / [mag] TESS zero-point magnitude \n",
- "PXTABLE = 0 / pixel table id \n",
- "RADESYS = 'ICRS ' / reference frame of celestial coordinates \n",
- "RA_OBJ = 0 / [deg] right ascension \n",
- "DEC_OBJ = 0 / [deg] declination \n",
"EQUINOX = 2000.0 / equinox of celestial coordinate system \n",
- "PMRA = 0.0 / [mas/yr] RA proper motion \n",
- "PMDEC = 0.0 / [mas/yr] Dec proper motion \n",
- "PMTOTAL = 0.0 / [mas/yr] total proper motion \n",
- "TEFF = 0.0 / [K] Effective temperature \n",
- "LOGG = 0.0 / [cm/s2] log10 surface gravity \n",
- "MH = 0.0 / [log10([M/H])] metallicity \n",
- "RADIUS = 0.0 / [solar radii] stellar radius \n",
- "TICVER = 0 / TICVER \n",
"VMAG = 15.707 / [mag] predicted V magnitude \n",
- "HMAG = 11.26 / [mag] H absolute magnitude \n",
+ "HMAG = 11.26 / [mag] predicted H absolute magnitude \n",
"PERIHEL = 2.784 / [AU] perihelion distance \n",
"ORBECC = 0.032 / orbit eccentricity \n",
"ORBINC = 18.115 / [deg] orbit inclination \n",
"RARATE = -36.289 / [arcsec/h] average RA rate \n",
"DECRATE = -9.964 / [arcsec/h] average Dec rate \n",
"PIXVEL = 1.393 / [pix/h] average speed \n",
+ "SUN_DIST= 2.923 / [AU] average distance from Sun \n",
+ "OBS_DIST= 1.992 / [AU] average distance from TESS \n",
+ "STO_ANG = 9.416 / [deg] average Sun-Target-Observer angle \n",
"CRMITEN = T / spacecraft cosmic ray mitigation enabled \n",
"CRBLKSZ = 10 / [exposures] s/c cosmic ray mitigation block siz\n",
- "CRSPOC = F / SPOC cosmic ray cleaning enabled "
+ "CRSPOC = F / SPOC cosmic ray cleaning enabled \n",
+ "EXTNAME = 'PRIMARY ' / name of extension "
]
},
"execution_count": 12,
@@ -28430,10 +24845,11 @@
"metadata": {},
"source": [
"The \"LIGHTCURVE_AP\" HDU contains all of the aperture photometry data. For example:\n",
- "- FLUX and FLUX_ERR are created from the TPF using aperture photometry.\n",
+ "- FLUX and FLUX_ERR are created from the TPF using aperture photometry. These values have been corrected to account for the predicted fraction of the target's flux outside of the aperture.\n",
"- MOM_CENTR1/2 are the measured flux-weighted centroids of the target.\n",
"- QUALITY is the original SPOC assigned quality flag.\n",
- "- AP_QUALITY is defined by `tess_asteroids` to identify cadences that could have quality issues e.g. saturated pixels."
+ "- AP_QUALITY is defined by `tess_asteroids` to identify cadences that could have quality issues e.g. saturated pixels.\n",
+ "- NPIX is the number of pixels used to derive the photometry."
]
},
{
@@ -28447,15 +24863,14 @@
"text/plain": [
"ColDefs(\n",
" name = 'TIME'; format = 'D'; unit = 'BJD - 2457000, days'; disp = 'D14.7'\n",
- " name = 'TIMECORR'; format = 'E'; unit = 'd'; disp = 'E14.7'\n",
- " name = 'ORIGINAL_TIME'; format = 'D'; unit = 'BJD - 2457000, days'; disp = 'D14.7'\n",
- " name = 'ORIGINAL_TIMECORR'; format = 'E'; unit = 'd'; disp = 'E14.7'\n",
" name = 'CADENCENO'; format = 'I'\n",
" name = 'QUALITY'; format = 'J'; disp = 'B16.16'\n",
" name = 'FLUX'; format = 'E'; unit = 'e-/s'; disp = 'E14.7'\n",
" name = 'FLUX_ERR'; format = 'E'; unit = 'e-/s'; disp = 'E14.7'\n",
" name = 'TESSMAG'; format = 'E'; unit = 'mag'; disp = 'E14.7'\n",
" name = 'TESSMAG_ERR'; format = 'E'; unit = 'mag'; disp = 'E14.7'\n",
+ " name = 'TESSMAG_UERR'; format = 'E'; unit = 'mag'; disp = 'E14.7'\n",
+ " name = 'TESSMAG_LERR'; format = 'E'; unit = 'mag'; disp = 'E14.7'\n",
" name = 'FLUX_BKG'; format = 'E'; unit = 'e-/s'; disp = 'E14.7'\n",
" name = 'FLUX_BKG_ERR'; format = 'E'; unit = 'e-/s'; disp = 'E14.7'\n",
" name = 'MOM_CENTR1'; format = 'E'; unit = 'pixel'; disp = 'E14.7'\n",
@@ -28467,14 +24882,9 @@
" name = 'AP_QUALITY'; format = 'I'; disp = 'B16.16'\n",
" name = 'FLUX_FRACTION'; format = 'E'; disp = 'E14.7'\n",
" name = 'NPIX'; format = 'I'\n",
+ " name = 'NPIX_STAR'; format = 'I'\n",
" name = 'BKG_STD'; format = 'E'; unit = 'e-/s'; disp = 'E14.7'\n",
" name = 'BKG_MAD'; format = 'E'; unit = 'e-/s'; disp = 'E14.7'\n",
- " name = 'CORNER1'; format = 'I'; unit = 'pixel'\n",
- " name = 'CORNER2'; format = 'I'; unit = 'pixel'\n",
- " name = 'EPHEM1'; format = 'E'; unit = 'pixel'; disp = 'E14.7'\n",
- " name = 'EPHEM2'; format = 'E'; unit = 'pixel'; disp = 'E14.7'\n",
- " name = 'RA_PRED'; format = 'E'; unit = 'deg'; disp = 'E14.7'\n",
- " name = 'DEC_PRED'; format = 'E'; unit = 'deg'; disp = 'E14.7'\n",
")"
]
},
@@ -28496,7 +24906,7 @@
"- FLUX and FLUX_ERR are created from the TPF using PSF photometry.\n",
"- QUALITY is the original SPOC assigned quality flag.\n",
"- RED_CHI2 is the reduced chi-sqaured of the PRF model fit to the data.\n",
- "- PSF_QUALITY is defined by `tess_asteroids` to identify cadences that could have quality issues e.g. saturated pixels."
+ "- PSF_QUALITY is defined by `tess_asteroids` to identify cadences that could have quality issues e.g. PRF fitting failed."
]
},
{
@@ -28519,12 +24929,17 @@
" name = 'FLUX_ERR'; format = 'E'; unit = 'e-/s'; disp = 'E14.7'\n",
" name = 'TESSMAG'; format = 'E'; unit = 'mag'; disp = 'E14.7'\n",
" name = 'TESSMAG_ERR'; format = 'E'; unit = 'mag'; disp = 'E14.7'\n",
+ " name = 'TESSMAG_UERR'; format = 'E'; unit = 'mag'; disp = 'E14.7'\n",
+ " name = 'TESSMAG_LERR'; format = 'E'; unit = 'mag'; disp = 'E14.7'\n",
" name = 'RED_CHI2'; format = 'E'; disp = 'E14.7'\n",
" name = 'PSF_QUALITY'; format = 'I'; disp = 'B16.16'\n",
" name = 'QUALITY_FRACTION'; format = 'E'; disp = 'E14.7'\n",
" name = 'N_CADENCES'; format = 'I'\n",
" name = 'BKG_STD'; format = 'E'; unit = 'e-/s'; disp = 'E14.7'\n",
" name = 'BKG_MAD'; format = 'E'; unit = 'e-/s'; disp = 'E14.7'\n",
+ " name = 'SUN_DISTANCE'; format = 'E'; unit = 'AU'; disp = 'E14.7'\n",
+ " name = 'OBS_DISTANCE'; format = 'E'; unit = 'AU'; disp = 'E14.7'\n",
+ " name = 'STO_ANGLE'; format = 'E'; unit = 'deg'; disp = 'E14.7'\n",
")"
]
},
@@ -28537,6 +24952,55 @@
"target.lc_hdulist[\"LIGHTCURVE_PSF\"].columns"
]
},
+ {
+ "cell_type": "markdown",
+ "id": "fc9f9c3f-48f2-4134-9b21-a355b7ecb19d",
+ "metadata": {},
+ "source": [
+ "The \"EXTRAS\" HDU contains extra information. For example:\n",
+ "\n",
+ "- ORIGINAL_TIME and ORIGINAL_TIMECORR are the time and barycentric correction derived by SPOC.\n",
+ "- CORNER1/2 are the original FFI column/row of the lower-left pixel in the TPF.\n",
+ "- RA_PRED/DEC_PRED are the expected position of the target in world coordinates.\n",
+ "- SUN_DISTANCE/OBS_DISTANCE/STO_ANGLE are the distance from the Sun [AU], distance from the observer (TESS) [AU] and the Sun-Target-Observer angle [deg]."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 15,
+ "id": "1dd795a4-bd2e-47a8-a5e4-417d6fabebcd",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ "ColDefs(\n",
+ " name = 'TIME'; format = 'D'; unit = 'BJD - 2457000, days'; disp = 'D14.7'\n",
+ " name = 'TIMECORR'; format = 'E'; unit = 'd'; disp = 'E14.7'\n",
+ " name = 'ORIGINAL_TIME'; format = 'D'; unit = 'BJD - 2457000, days'; disp = 'D14.7'\n",
+ " name = 'ORIGINAL_TIMECORR'; format = 'E'; unit = 'd'; disp = 'E14.7'\n",
+ " name = 'CADENCENO'; format = 'I'\n",
+ " name = 'CORNER1'; format = 'I'; unit = 'pixel'\n",
+ " name = 'CORNER2'; format = 'I'; unit = 'pixel'\n",
+ " name = 'EPHEM1'; format = 'E'; unit = 'pixel'; disp = 'E14.7'\n",
+ " name = 'EPHEM2'; format = 'E'; unit = 'pixel'; disp = 'E14.7'\n",
+ " name = 'RA_PRED'; format = 'E'; unit = 'deg'; disp = 'E14.7'\n",
+ " name = 'DEC_PRED'; format = 'E'; unit = 'deg'; disp = 'E14.7'\n",
+ " name = 'SUN_DISTANCE'; format = 'E'; unit = 'AU'; disp = 'E14.7'\n",
+ " name = 'OBS_DISTANCE'; format = 'E'; unit = 'AU'; disp = 'E14.7'\n",
+ " name = 'STO_ANGLE'; format = 'E'; unit = 'deg'; disp = 'E14.7'\n",
+ ")"
+ ]
+ },
+ "execution_count": 15,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "target.lc_hdulist[\"EXTRAS\"].columns"
+ ]
+ },
{
"cell_type": "markdown",
"id": "09429355-5ff1-48f0-8dee-b468d7b76511",
@@ -28555,7 +25019,7 @@
},
{
"cell_type": "code",
- "execution_count": 15,
+ "execution_count": 16,
"id": "35947b3a-bac1-4e66-bddd-f850e9554354",
"metadata": {},
"outputs": [
@@ -28659,7 +25123,7 @@
"6 93 1 2 4.0 19.88320"
]
},
- "execution_count": 15,
+ "execution_count": 16,
"metadata": {},
"output_type": "execute_result"
}
@@ -28678,7 +25142,7 @@
},
{
"cell_type": "code",
- "execution_count": 16,
+ "execution_count": 17,
"id": "14db4927-7e26-4ea5-a878-b4a0b5f178c4",
"metadata": {},
"outputs": [
@@ -28687,17 +25151,17 @@
"output_type": "stream",
"text": [
"Some of the requested pixels are outside of the FFI science array (1<=row<=2048, 45<=col<=2092), but they will be set to NaN in your TPF.\n",
- "Warning from TESSSpacecraft(): {message : ErfaWarning('ERFA function \"dtf2d\" yielded 1 of \"dubious year (Note 6)\"'), category : 'ErfaWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/erfa/core.py', lineno : 133, line : None}\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
- "The PRF model contained nans in the first frame (cadence number 591). The model was replaced with that from the following frame (cadence number 592).\n",
+ "Warning from TESSSpacecraft(): {message : ErfaWarning('ERFA function \"dtf2d\" yielded 1 of \"dubious year (Note 6)\"'), category : 'ErfaWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/erfa/core.py', lineno : 133, line : None}\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 590). The model was replaced with that from the following frame (cadence number 591).\n",
"When computing the scattered light model for data chunk 0, the PCA failed with an AssertionError. This means either niter < 0, ncomponents <= 0 or ncomponents is greater than the smallest dimension of the input matrix (i.e. masking of `self.all_flux` has removed too much data). The scattered light model for the entire data chunk was set to nan.\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
- "The PRF model contained nans in the first frame (cadence number 591). The model was replaced with that from the following frame (cadence number 592).\n",
- "100%|████████████████████████████████████████████████████████████████████████████████████████████████████| 23373/23373 [00:18<00:00, 1236.78it/s]\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
- "The PRF model contained nans in the first frame (cadence number 591). The model was replaced with that from the following frame (cadence number 592).\n"
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 590). The model was replaced with that from the following frame (cadence number 591).\n",
+ "100%|████████████████████████████████████████████████████████████████████████████████████████████████████| 23373/23373 [00:20<00:00, 1164.75it/s]\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 590). The model was replaced with that from the following frame (cadence number 591).\n"
]
},
{
@@ -28888,42 +25352,42 @@
"\n",
"\n",
"\n",
- "
\n",
+ "
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"
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- "
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+ " oninput=\"animddd97dc336794698bafcaf0ea9b84e2f.set_frame(parseInt(this.value));\">\n",
"
\n",
- " \n",
+ " \n",
" \n",
- " \n",
+ " \n",
" \n",
- " \n",
+ " \n",
" \n",
- " \n",
+ " \n",
" \n",
- " \n",
+ " \n",
" \n",
- " \n",
+ " \n",
" \n",
- " \n",
+ " \n",
" \n",
- " \n",
+ " \n",
" \n",
- " \n",
+ " \n",
" \n",
"
\n",
- "
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"
\n",
"
\n",
@@ -28933,31970 +25397,27922 @@
" /* Instantiate the Animation class. */\n",
" /* The IDs given should match those used in the template above. */\n",
" (function() {\n",
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- " var slider_id = \"_anim_slider50873ed900a04460a0faa5efe67e15d9\";\n",
- " var loop_select_id = \"_anim_loop_select50873ed900a04460a0faa5efe67e15d9\";\n",
+ " var img_id = \"_anim_imgddd97dc336794698bafcaf0ea9b84e2f\";\n",
+ " var slider_id = \"_anim_sliderddd97dc336794698bafcaf0ea9b84e2f\";\n",
+ " var loop_select_id = \"_anim_loop_selectddd97dc336794698bafcaf0ea9b84e2f\";\n",
" var frames = new Array(59);\n",
" \n",
" frames[0] = \"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAoAAAAHgCAYAAAA10dzkAAAAOnRFWHRTb2Z0d2FyZQBNYXRwbG90\\\n",
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"\"\n",
"\n",
"\n",
" /* set a timeout to make sure all the above elements are created before\n",
" the object is initialized. */\n",
" setTimeout(function() {\n",
- " anim50873ed900a04460a0faa5efe67e15d9 = new Animation(frames, img_id, slider_id, 200.0,\n",
+ " animddd97dc336794698bafcaf0ea9b84e2f = new Animation(frames, img_id, slider_id, 200.0,\n",
" loop_select_id);\n",
" }, 0);\n",
" })()\n",
@@ -60906,7 +53322,7 @@
""
]
},
- "execution_count": 16,
+ "execution_count": 17,
"metadata": {},
"output_type": "execute_result"
}
@@ -60927,12 +53343,12 @@
"id": "d0ad157e-f61e-4baf-87be-e07a8ca89279",
"metadata": {},
"source": [
- "Notice that this asteroid has a more elongated shape. Due to the speed with which it moves across the TESS detector, the flux gets smeared along the trail during the long exposures. In a few of the frames, the asteroid reaches the edge of the TPF, so we are probably losing some of the target's flux. That's no problem, we can create a larger TPF to ensure we capture all of the flux! (Note: The first cadence of this TPF is filled with NaN values because these are non-science pixels.)"
+ "Notice that this asteroid has a more elongated shape. Due to the speed with which it moves across the TESS detector, the flux gets smeared along the trail during the long exposures. In a few of the frames, the asteroid reaches the edge of the TPF, so we are probably losing some of the target's flux. That can be easily fixed by creating a larger TPF to ensure we capture all of the flux! (Note: The first cadence of this TPF is filled with NaN values because these are non-science pixels.)"
]
},
{
"cell_type": "code",
- "execution_count": 17,
+ "execution_count": 18,
"id": "013ab246-16f1-41bb-8dff-8b16ebdf42ba",
"metadata": {},
"outputs": [
@@ -60941,17 +53357,17 @@
"output_type": "stream",
"text": [
"Some of the requested pixels are outside of the FFI science array (1<=row<=2048, 45<=col<=2092), but they will be set to NaN in your TPF.\n",
- "Warning from TESSSpacecraft(): {message : ErfaWarning('ERFA function \"dtf2d\" yielded 1 of \"dubious year (Note 6)\"'), category : 'ErfaWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/erfa/core.py', lineno : 133, line : None}\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
- "The PRF model contained nans in the first frame (cadence number 591). The model was replaced with that from the following frame (cadence number 592).\n",
+ "Warning from TESSSpacecraft(): {message : ErfaWarning('ERFA function \"dtf2d\" yielded 1 of \"dubious year (Note 6)\"'), category : 'ErfaWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/erfa/core.py', lineno : 133, line : None}\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 590). The model was replaced with that from the following frame (cadence number 591).\n",
"When computing the scattered light model for data chunk 0, the PCA failed with an AssertionError. This means either niter < 0, ncomponents <= 0 or ncomponents is greater than the smallest dimension of the input matrix (i.e. masking of `self.all_flux` has removed too much data). The scattered light model for the entire data chunk was set to nan.\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
- "The PRF model contained nans in the first frame (cadence number 591). The model was replaced with that from the following frame (cadence number 592).\n",
- "100%|████████████████████████████████████████████████████████████████████████████████████████████████████| 34093/34093 [00:26<00:00, 1278.41it/s]\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
- "The PRF model contained nans in the first frame (cadence number 591). The model was replaced with that from the following frame (cadence number 592).\n"
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 590). The model was replaced with that from the following frame (cadence number 591).\n",
+ "100%|████████████████████████████████████████████████████████████████████████████████████████████████████| 34093/34093 [00:28<00:00, 1181.95it/s]\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Row(s) > 2048)'), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 62, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 590). The model was replaced with that from the following frame (cadence number 591).\n"
]
},
{
@@ -61142,42 +53558,42 @@
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"\"\n",
"\n",
"\n",
" /* set a timeout to make sure all the above elements are created before\n",
" the object is initialized. */\n",
" setTimeout(function() {\n",
- " animd9cb9cc1b2f64bc49fe70d42d8fd32b6 = new Animation(frames, img_id, slider_id, 200.0,\n",
+ " animf43580e55ec84993b6a686b3a1d57111 = new Animation(frames, img_id, slider_id, 200.0,\n",
" loop_select_id);\n",
" }, 0);\n",
" })()\n",
@@ -95286,7 +83459,7 @@
""
]
},
- "execution_count": 17,
+ "execution_count": 18,
"metadata": {},
"output_type": "execute_result"
}
@@ -95309,18 +83482,18 @@
},
{
"cell_type": "code",
- "execution_count": 18,
+ "execution_count": 19,
"id": "4db55a05-1a95-4fff-9dd4-e4fe5108734a",
"metadata": {},
"outputs": [
{
"data": {
- "image/png": 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",
+ "image/png": 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",
"text/plain": [
""
]
},
- "execution_count": 18,
+ "execution_count": 19,
"metadata": {},
"output_type": "execute_result"
}
@@ -95332,6 +83505,14 @@
"# Plot LC\n",
"target.plot_lc()"
]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": null,
+ "id": "07419684-3471-4ad5-97df-ba72552fa05a",
+ "metadata": {},
+ "outputs": [],
+ "source": []
}
],
"metadata": {
@@ -95350,7 +83531,7 @@
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
- "version": "3.10.14"
+ "version": "3.10.18"
}
},
"nbformat": 4,
diff --git a/docs/tutorials/tutorial2_rotation_periods.ipynb b/docs/tutorials/tutorial2_rotation_periods.ipynb
index 76e8ecb..33fa107 100644
--- a/docs/tutorials/tutorial2_rotation_periods.ipynb
+++ b/docs/tutorials/tutorial2_rotation_periods.ipynb
@@ -50,13 +50,13 @@
"name": "stderr",
"output_type": "stream",
"text": [
- "Warning from TESSSpacecraft(): {message : ErfaWarning('ERFA function \"dtf2d\" yielded 1 of \"dubious year (Note 6)\"'), category : 'ErfaWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/erfa/core.py', lineno : 133, line : None}\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
- "The PRF model contained nans in the first frame (cadence number 274). The model was replaced with that from the following frame (cadence number 275).\n",
- "Warning from prf.evaluate(): {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
- "The PRF model contained nans in the first frame (cadence number 274). The model was replaced with that from the following frame (cadence number 275).\n",
- "100%|███████████████████████████████████████████████████████████████████████████████████████████████████████| 8452/8452 [00:40<00:00, 208.55it/s]\n",
- "The PRF model contained nans in the first frame (cadence number 274). The model was replaced with that from the following frame (cadence number 275).\n"
+ "Warning from TESSSpacecraft(): {message : ErfaWarning('ERFA function \"dtf2d\" yielded 1 of \"dubious year (Note 6)\"'), category : 'ErfaWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/erfa/core.py', lineno : 133, line : None}\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n",
+ "100%|███████████████████████████████████████████████████████████████████████████████████████████████████████| 8452/8452 [00:11<00:00, 716.72it/s]\n",
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n"
]
}
],
@@ -67,7 +67,7 @@
"# Make TPF\n",
"target.make_tpf()\n",
"\n",
- "# Make aperture photometry LC\n",
+ "# Make aperture photometry LC only\n",
"target.make_lc(method=\"aperture\")\n",
"lc = target.lc[\"aperture\"]"
]
@@ -183,7 +183,7 @@
"outputs": [
{
"data": {
- "image/png": "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",
+ "image/png": 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",
"text/plain": [
""
]
@@ -196,7 +196,7 @@
"# Plot the LC and periodogram\n",
"fig, (ax1,ax2) = plt.subplots(1,2, figsize=(10,5), width_ratios=[2,1])\n",
"\n",
- "ax1.scatter(time, flux, color='deeppink', marker='.')\n",
+ "ax1.errorbar(time, flux, yerr=flux_err, color='deeppink', marker='.', ls=\"\")\n",
"ax1.set_xlabel(\"Time [BJD - 2457000]\")\n",
"ax1.set_ylabel(\"Flux [e-/s]\")\n",
"ax1.grid(ls=\":\")\n",
@@ -237,7 +237,7 @@
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
- "version": "3.10.14"
+ "version": "3.10.18"
}
},
"nbformat": 4,
diff --git a/docs/tutorials/tutorial3_multiple_apertures.ipynb b/docs/tutorials/tutorial3_multiple_apertures.ipynb
new file mode 100644
index 0000000..e291261
--- /dev/null
+++ b/docs/tutorials/tutorial3_multiple_apertures.ipynb
@@ -0,0 +1,353 @@
+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "id": "003304e3-973c-4d97-91e4-57a64f8fae27",
+ "metadata": {},
+ "source": [
+ "# Creating a TPF and LCF with multiple apertures"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "611b18f3-4a57-46a4-9890-7086b663ab4c",
+ "metadata": {},
+ "source": [
+ "We might want to create lightcurves from different apertures and compare the results. This tutorial will demonstrate how to do this."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "id": "ff72e415-eb6e-407f-a14d-0bf931eee2c4",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "from tess_asteroids import MovingTPF\n",
+ "import matplotlib.pyplot as plt"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "a15ec682-309b-45f8-9d27-96e26b7836b0",
+ "metadata": {},
+ "source": [
+ "## Create the TPC and LCF"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "id": "8636725d-db19-459f-8cc8-55dc6903b4df",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "Warning from TESSSpacecraft(): {message : ErfaWarning('ERFA function \"dtf2d\" yielded 1 of \"dubious year (Note 6)\"'), category : 'ErfaWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/erfa/core.py', lineno : 133, line : None}\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n",
+ "Warning from `prf.evaluate()`: {message : LKPRFWarning('`targets` contains collateral pixels: Column(s) >= 2093 '), category : 'LKPRFWarning', filename : '/Users/atuson/miniforge3/envs/tess-asteroids/lib/python3.10/site-packages/lkprf/tessprf.py', lineno : 56, line : None}\n",
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n",
+ "100%|███████████████████████████████████████████████████████████████████████████████████████████████████████| 8452/8452 [00:12<00:00, 667.21it/s]\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Initialise MovingTPF for asteroid 1980 VR1 in TESS sector 1, camera 1, CCD 1\n",
+ "target = MovingTPF.from_name(\"1980 VR1\", sector=1, camera=1, ccd=1)\n",
+ "\n",
+ "# Retrieve the data, perform a background correction and create the pixel quality mask.\n",
+ "# Note: these steps are normally run as part of `make_tpf()`. To create multiple apertures, we must run them ourselves.\n",
+ "target.get_data()\n",
+ "target.reshape_data()\n",
+ "target.background_correction()\n",
+ "target.create_pixel_quality()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "id": "05a40af0-4308-40ef-8494-904b9cd92e18",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n",
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n",
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n",
+ "The PRF model contained nans in the first frame (cadence number 273). The model was replaced with that from the following frame (cadence number 274).\n",
+ "100%|████████████████████████████████████████████████████████████████████████████████████████████████████████| 959/959 [00:00<00:00, 5788.19it/s]\n"
+ ]
+ }
+ ],
+ "source": [
+ "# Initialise a lightcurve dictionary\n",
+ "lc = {\n",
+ "\t\"aperture\": [],\n",
+ "}\n",
+ "\n",
+ "# Create three PRF apertures using different thresholds and extract a lightcurve for each.\n",
+ "for thresh in [0.01,0.05,0.1]:\n",
+ " \n",
+ " target.create_aperture(method=\"prf\", threshold=thresh)\n",
+ " lc[\"aperture\"].append(target._aperture_photometry())\n",
+ "\n",
+ "# Add PSF photometry\n",
+ "lc[\"psf\"] = target._psf_photometry()\n",
+ "\n",
+ "# Create HDUList for TPF and LCF\n",
+ "target.tpf_hdulist = target._make_tpf_hdulist(ap_masks=[lc[\"aperture\"][i][\"ap_mask\"] for i in range(len(lc[\"aperture\"]))], \n",
+ " ap_methods=[lc[\"aperture\"][i][\"ap_method\"] for i in range(len(lc[\"aperture\"]))], \n",
+ " ap_params=[lc[\"aperture\"][i][\"ap_param\"] for i in range(len(lc[\"aperture\"]))])\n",
+ "target.lc_hdulist = target._make_lc_hdulist(lc=lc)\n",
+ "\n",
+ "\"\"\"\n",
+ "# If we wanted to save these to files, we would run:\n",
+ "target._save_hdulist(file_type=\"tpf\")\n",
+ "target._save_hdulist(file_type=\"lc\")\n",
+ "\"\"\";"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "6f122a7b-5274-4dce-806d-165dcc7a4f39",
+ "metadata": {},
+ "source": [
+ "## Understanding the contents of the TPF and LCF"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "c4c0a07a-d64d-471f-96fa-65e75b9b2339",
+ "metadata": {},
+ "source": [
+ "The TPF HDUList has a similar structure as the TPF we created in Tutorial 1. Important differences:\n",
+ "- There is now an HDU per aperture (APERTURE0, APERTURE1 and APERTURE2). These contain the flattened apertures.\n",
+ "- In the EXTRAS HDU, there is now a column containing each aperture as a function of time (APERTURE0, APERTURE1 and APERTURE2)."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "id": "c09b5425-3c6b-44ba-bb7c-7955716f3152",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Filename: (No file associated with this HDUList)\n",
+ "No. Name Ver Type Cards Dimensions Format\n",
+ " 0 PRIMARY 1 PrimaryHDU 55 () \n",
+ " 1 PIXELS 1 BinTableHDU 202 972R x 10C ['D', 'E', 'I', '121E', '121E', '121E', '121E', 'J', 'E', 'E'] \n",
+ " 2 APERTURE0 1 ImageHDU 41 (11, 11) int32 \n",
+ " 3 APERTURE1 1 ImageHDU 41 (11, 11) int32 \n",
+ " 4 APERTURE2 1 ImageHDU 41 (11, 11) int32 \n",
+ " 5 EXTRAS 1 BinTableHDU 50 972R x 12C ['D', 'I', 'D', 'E', 'E', 'E', 'I', 'I', '121I', '121J', '121J', '121J'] \n"
+ ]
+ }
+ ],
+ "source": [
+ "target.tpf_hdulist.info()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "id": "c677f3f2-74c9-4cc9-ab81-913861cce147",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ "ColDefs(\n",
+ " name = 'TIME'; format = 'D'; unit = 'BJD - 2457000, days'; disp = 'D14.7'\n",
+ " name = 'CADENCENO'; format = 'I'\n",
+ " name = 'ORIGINAL_TIME'; format = 'D'; unit = 'BJD - 2457000, days'; disp = 'D14.7'\n",
+ " name = 'ORIGINAL_TIMECORR'; format = 'E'; unit = 'd'; disp = 'E14.7'\n",
+ " name = 'RA_PRED'; format = 'E'; unit = 'deg'; disp = 'E14.7'\n",
+ " name = 'DEC_PRED'; format = 'E'; unit = 'deg'; disp = 'E14.7'\n",
+ " name = 'CORNER1'; format = 'I'; unit = 'pixel'\n",
+ " name = 'CORNER2'; format = 'I'; unit = 'pixel'\n",
+ " name = 'PIXEL_QUALITY'; format = '121I'; disp = 'B16.16'; dim = '(11, 11)'\n",
+ " name = 'APERTURE0'; format = '121J'; dim = '(11, 11)'\n",
+ " name = 'APERTURE1'; format = '121J'; dim = '(11, 11)'\n",
+ " name = 'APERTURE2'; format = '121J'; dim = '(11, 11)'\n",
+ ")"
+ ]
+ },
+ "execution_count": 5,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "target.tpf_hdulist[5].columns"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "8106f9b8-61e9-4430-a54a-e76fb5072141",
+ "metadata": {},
+ "source": [
+ "We can plot the flattened apertures. Notice that, as expected, the number of pixels in the aperture decreases as the threshold increases."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "id": "18999d90-e139-48ee-a080-ca724f6862ec",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, (ax1, ax2, ax3) = plt.subplots(1,3,figsize=(9,3))\n",
+ "\n",
+ "ax1.imshow(target.tpf_hdulist[\"APERTURE0\"].data, origin=\"lower\")\n",
+ "ax1.set_xlabel(\"Column\")\n",
+ "ax1.set_ylabel(\"Row\")\n",
+ "ax1.set_title(\"Threshold = {}\".format(target.tpf_hdulist[\"PRIMARY\"].header[\"AP0_PAR\"]))\n",
+ "\n",
+ "ax2.imshow(target.tpf_hdulist[\"APERTURE1\"].data, origin=\"lower\")\n",
+ "ax2.set_xlabel(\"Column\")\n",
+ "ax2.set_title(\"Threshold = {}\".format(target.tpf_hdulist[\"PRIMARY\"].header[\"AP1_PAR\"]))\n",
+ "\n",
+ "ax3.imshow(target.tpf_hdulist[\"APERTURE2\"].data, origin=\"lower\")\n",
+ "ax3.set_xlabel(\"Column\")\n",
+ "ax3.set_title(\"Threshold = {}\".format(target.tpf_hdulist[\"PRIMARY\"].header[\"AP2_PAR\"]))\n",
+ "\n",
+ "fig.suptitle(\"PRF Apertures\")\n",
+ "fig.tight_layout();"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "694504e2-b616-4784-9350-c1dd06853222",
+ "metadata": {},
+ "source": [
+ "The LCF HDUList has a similar structure as the LCF we created in Tutorial 1. Important differences:\n",
+ "- There is now an HDU per aperture (LIGHTCURVE_AP0, LIGHTCURVE_AP1 and LIGHTCURVE_AP2). These contain the photometry extracted from each aperture."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "id": "2a79705d-1e90-44a6-a3f2-d97ef4732f12",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "Filename: (No file associated with this HDUList)\n",
+ "No. Name Ver Type Cards Dimensions Format\n",
+ " 0 PRIMARY 1 PrimaryHDU 55 () \n",
+ " 1 LIGHTCURVE_AP0 1 BinTableHDU 97 972R x 23C ['D', 'I', 'J', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'I', 'E', 'I', 'I', 'E', 'E'] \n",
+ " 2 LIGHTCURVE_AP1 1 BinTableHDU 97 972R x 23C ['D', 'I', 'J', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'I', 'E', 'I', 'I', 'E', 'E'] \n",
+ " 3 LIGHTCURVE_AP2 1 BinTableHDU 97 972R x 23C ['D', 'I', 'J', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'I', 'E', 'I', 'I', 'E', 'E'] \n",
+ " 4 LIGHTCURVE_PSF 1 BinTableHDU 88 959R x 21C ['D', 'E', 'E', 'E', 'I', 'J', 'E', 'E', 'E', 'E', 'E', 'E', 'E', 'I', 'E', 'I', 'E', 'E', 'E', 'E', 'E'] \n",
+ " 5 EXTRAS 1 BinTableHDU 61 972R x 14C ['D', 'E', 'D', 'E', 'I', 'I', 'I', 'E', 'E', 'E', 'E', 'E', 'E', 'E'] \n"
+ ]
+ }
+ ],
+ "source": [
+ "target.lc_hdulist.info()"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "efad9873-1282-4548-bc3c-7e1400b2eadd",
+ "metadata": {},
+ "source": [
+ "## Plot the results"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "92b208c0-e7fa-480f-991b-fb0c3f2a87a9",
+ "metadata": {},
+ "source": [
+ "Let's plot the three aperture lightcurves and the PSF lightcurve."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "id": "55d1e40b-44ab-4400-b4fa-62b9cfcbb4ca",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "fig, (ax1, ax2) = plt.subplots(2,1,figsize=(8,8))\n",
+ "\n",
+ "for i, ap in enumerate(lc[\"aperture\"]):\n",
+ " ax1.errorbar(ap[\"time\"], ap[\"flux\"], yerr=ap[\"flux_err\"], marker=\".\", ls=\"\", label=\"PRF aperture, threshold = {}\".format(lc[\"aperture\"][i][\"ap_param\"]))\n",
+ "ax1.set_ylabel(\"Flux [e-/s]\")\n",
+ "ax1.grid(ls=\":\")\n",
+ "ax1.legend(title=\"Aperture photometry\", loc=\"lower left\")\n",
+ "\n",
+ "ax2.errorbar(lc[\"psf\"][\"time\"], lc[\"psf\"][\"flux\"], yerr=lc[\"psf\"][\"flux_err\"], color=\"mediumorchid\", marker=\".\", ls=\"\", label=\"PSF photometry\")\n",
+ "ax2.set_ylabel(\"Flux [e-/s]\")\n",
+ "ax2.grid(ls=\":\")\n",
+ "ax2.set_xlabel(\"Time [BJD - 2457000]\")\n",
+ "ax2.legend(loc=\"lower left\")\n",
+ "\n",
+ "fig.suptitle(f\"Asteroid {target.target} in Sector {target.sector} Camera {target.camera} CCD {target.ccd}\")\n",
+ "fig.tight_layout();"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "ac7d383f-4fdc-4bb0-85e8-adacc89276e8",
+ "metadata": {},
+ "source": [
+ "We can see that in this case, all three aperture lightcurves are very consistent!"
+ ]
+ }
+ ],
+ "metadata": {
+ "kernelspec": {
+ "display_name": "Python 3 (ipykernel)",
+ "language": "python",
+ "name": "python3"
+ },
+ "language_info": {
+ "codemirror_mode": {
+ "name": "ipython",
+ "version": 3
+ },
+ "file_extension": ".py",
+ "mimetype": "text/x-python",
+ "name": "python",
+ "nbconvert_exporter": "python",
+ "pygments_lexer": "ipython3",
+ "version": "3.10.18"
+ }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 5
+}
diff --git a/mkdocs.yml b/mkdocs.yml
index 69108be..5d5a052 100644
--- a/mkdocs.yml
+++ b/mkdocs.yml
@@ -8,6 +8,7 @@ nav:
- Tutorials:
- Tutorial 1 - Basics: tutorials/tutorial1_basics.ipynb
- Tutorial 2 - Measuring rotation period: tutorials/tutorial2_rotation_periods.ipynb
+ - Tutorial 3 - Multiple apertures: tutorials/tutorial3_multiple_apertures.ipynb
repo_url: https://github.com/altuson/tess-asteroids
diff --git a/poetry.lock b/poetry.lock
index b908700..995c952 100644
--- a/poetry.lock
+++ b/poetry.lock
@@ -3999,13 +3999,13 @@ tests = ["cython", "littleutils", "pygments", "pytest", "typeguard"]
[[package]]
name = "tess-ephem"
-version = "0.6.3"
+version = "0.6.4"
description = "Where are Solar System objects located in TESS FFI data?"
optional = false
python-versions = "<4.0,>=3.9"
files = [
- {file = "tess_ephem-0.6.3-py3-none-any.whl", hash = "sha256:c5934b8fab68e1e5bbdd49ff67bdd820a22dbb63faa83b82b463adf2f118e0a0"},
- {file = "tess_ephem-0.6.3.tar.gz", hash = "sha256:d5acd007609b04d3542c883f2ee0afc1b40271bf95dbebe0f136be829292adaf"},
+ {file = "tess_ephem-0.6.4-py3-none-any.whl", hash = "sha256:0b8d5ff58fcc1fb3b903d021b24002107eac3e0e7af674145439fea9c9295370"},
+ {file = "tess_ephem-0.6.4.tar.gz", hash = "sha256:ace306f6f5715fc32548e7f4bf0bbb8e20caea3ac0207a03b2cba831d9bc5096"},
]
[package.dependencies]
@@ -4572,4 +4572,4 @@ type = ["pytest-mypy"]
[metadata]
lock-version = "2.0"
python-versions = ">=3.9, <3.13"
-content-hash = "e156856dff70d2a29383b037a304328c294d4b66df1abc43347ffaee52328d1a"
+content-hash = "9bf7b5bd04813070aea0b1cf98e129731dd6c19800dc02c814149933b8cb0be2"
diff --git a/pyproject.toml b/pyproject.toml
index dc0f036..a5cadad 100644
--- a/pyproject.toml
+++ b/pyproject.toml
@@ -1,6 +1,6 @@
[tool.poetry]
name = "tess-asteroids"
-version = "1.4.3"
+version = "1.5.0"
description = "Create TPFs and LCs for solar system asteroids observed by NASA's TESS mission."
license = "MIT"
authors = ["Amy Tuson ",
@@ -11,7 +11,7 @@ packages = [{include = "tess_asteroids", from = "src"}]
[tool.poetry.dependencies]
python = ">=3.9, <3.13"
-tess-ephem = "^0.6.3"
+tess-ephem = "^0.6.4"
tesscube = "^1.2"
numpy = "^1.26.4"
pandas = "^2.0"
diff --git a/src/tess_asteroids/__init__.py b/src/tess_asteroids/__init__.py
index bc3225d..9812753 100644
--- a/src/tess_asteroids/__init__.py
+++ b/src/tess_asteroids/__init__.py
@@ -40,10 +40,11 @@
# Default bad bits for SPOC quality masking, as recommended in TESS archive manual
# (https://outerspace.stsci.edu/display/TESS/2.0+-+Data+Product+Overview)
default_bad_spoc_bits = [1, 2, 3, 4, 5, 6, 8, 10, 13, 15]
-# Default bad bits for LC quality masking
+# Default bad bits for LC quality masking: at least one pixel inside mask is non-science, saturated
+# or negative raw flux.
default_bad_lc_bits = [2, 4, 10]
-__version__ = "1.4.3"
+__version__ = "1.5.0"
__all__ = ["MovingTPF"]
from .movingtpf import MovingTPF # noqa: E402
diff --git a/src/tess_asteroids/movingtpf.py b/src/tess_asteroids/movingtpf.py
index 9e82c84..859c0ef 100644
--- a/src/tess_asteroids/movingtpf.py
+++ b/src/tess_asteroids/movingtpf.py
@@ -37,6 +37,7 @@
straps,
)
from .utils import (
+ add_column_header_comments,
animate_cube,
calculate_TESSmag,
compute_moments,
@@ -59,13 +60,17 @@ class MovingTPF:
target : str
Target ID. This is only used when saving the TPF.
ephem : DataFrame
- Target ephemeris with columns ['time', 'sector', 'camera', 'ccd', 'column', 'row']. Optional columns: ['vmag', 'hmag'].
+ Target ephemeris with columns ['time', 'sector', 'camera', 'ccd', 'column', 'row'].
+ Optional columns: ['vmag', 'hmag', 'sun_distance', 'obs_distance', 'sto_angle'].
- 'time' : float in format (JD - 2457000) in TDB. See also `barycentric` below.
- 'sector', 'camera', 'ccd' : int
- 'column', 'row' : float. These must be one-indexed, where the lower left pixel of the FFI is (1,1).
- 'vmag' : float, optional. Visual magnitude.
- 'hmag' : float, optional. Absolute magnitude.
+ - 'sun_distance' : float, optional. Distance from Sun, in AU.
+ - 'obs_distance' : float, optional. Distance from observer (TESS), in AU.
+ - 'sto_angle' : float, optional. Sun-Target-Observer angle, in degrees. Closely approximates true phase angle. See Horizons documentation for definition: https://ssd.jpl.nasa.gov/horizons/manual.html#obsquan
barycentric : bool, default=True
- If True, the input `ephem['time']` must be in TDB measured at the solar system barycenter. This is the case for the
@@ -74,11 +79,12 @@ class MovingTPF:
products: for FFIs subtract header keyword 'BARYCORR' from 'TSTART'/'TSTOP' and for TPFs/LCFs subtract the
'TIMECORR' column from the 'TIME' column.
metadata : dict
- A dictionary with optional keys {'eccentricity': float, 'inclination': float, 'perihelion': float}.
+ A dictionary with optional keys {'eccentricity': float, 'inclination': float, 'perihelion': float, 'ephem_date': str}.
- 'eccentricity' : Target's orbital eccentricity. This is saved in the TPF/LCF headers.
- 'inclination' : Target's orbital inclination, in degrees. This is saved in the TPF/LCF headers.
- 'perihelion' : Target's perihelion distance, in AU. This is saved in the TPF/LCF headers.
+ - 'ephem_date' : Date the ephemeris was generated. Format must be YYYY-MM-DD. This is saved in the TPF/LCF headers.
"""
def __init__(
@@ -116,6 +122,28 @@ def __init__(
"Target crosses multiple camera/ccd. Not yet implemented."
)
+ # Check the values of the observing geometry parameters are physical.
+ if "sun_distance" in self.ephem:
+ # Distance from Sun cannot be negative:
+ if (self.ephem["sun_distance"] < 0).any():
+ raise ValueError(
+ "`sun_distance` is the distance from the Sun in AU and every value must be >= 0."
+ )
+ if "obs_distance" in self.ephem:
+ # Distance from observer cannot be negative:
+ if (self.ephem["obs_distance"] < 0).any():
+ raise ValueError(
+ "`obs_distance` is the distance from the observer in AU and every value must be >= 0"
+ )
+ if "sto_angle" in self.ephem:
+ # Sun-Target-Observer angle runs from 0 to 180 degrees:
+ if (self.ephem["sto_angle"] < 0).any() or (
+ self.ephem["sto_angle"] > 180
+ ).any():
+ raise ValueError(
+ "`sto_angle` is the Sun-Target-Observer angle in degrees and every value must satisfy: 0 <= sto_angle <= 180."
+ )
+
# Save orbital elements and check the values are physical.
if "eccentricity" in metadata:
self.ecc = float(metadata["eccentricity"])
@@ -145,6 +173,12 @@ def __init__(
)
)
+ # Save ephemeris date
+ if "ephem_date" in metadata:
+ self.ephem_date = str(metadata["ephem_date"])
+ else:
+ self.ephem_date = None # type: ignore
+
# Initialise tesscube
self.cube = TESSCube(sector=self.sector, camera=self.camera, ccd=self.ccd)
@@ -153,7 +187,11 @@ def __init__(
async_get_primary_hdu, object_key=self.cube.object_key
).header
- logger.info("Initialised MovingTPF for target {0}.".format(self.target))
+ logger.info(
+ "Initialised MovingTPF for target {0} in sector {1}, camera {2}, ccd {3}.".format(
+ self.target, self.sector, self.camera, self.ccd
+ )
+ )
def make_tpf(
self,
@@ -265,7 +303,7 @@ def get_data(self, shape: Tuple[int, int] = (11, 11)):
Returns
-------
"""
- # Shape needs to be >=3 in both dimensions, otherwise make_wcs_header() errors.
+ # Shape needs to be >=3 in both dimensions, otherwise `make_wcs_header()` errors.
self.shape = shape
# Use interpolation to get target (row,column) at cube time.
@@ -428,7 +466,7 @@ def get_data(self, shape: Tuple[int, int] = (11, 11)):
# internally converted (ra,dec) to (row,column) using tesswcs.
# `self.coords` does not recover these original values because the
# ephemeris has since been interpolated.
- # Note: pixel_to_world() assumes zero-indexing so subtract one from (row,col).
+ # Note: `pixel_to_world()` assumes zero-indexing so subtract one from (row,col).
self.wcs = tesswcs.WCS.from_sector(
sector=self.sector, camera=self.camera, ccd=self.ccd
)
@@ -478,6 +516,21 @@ def get_data(self, shape: Tuple[int, int] = (11, 11)):
self.timecorr = self.timecorr_original
self.time = self.time_original
+ # Interpolate observing geometry parameters onto observation times
+ # Note: interpolation will fail if any value is not finite.
+ self.obs_params = {}
+ for param in ["sun_distance", "obs_distance", "sto_angle"]:
+ if param in self.ephem and np.isfinite(self.ephem[param].values).all():
+ val = CubicSpline(
+ self.ephem["time"].astype(float),
+ self.ephem[param].astype(float),
+ extrapolate=False,
+ )(self.time if self.barycentric else self.time - self.timecorr)
+ else:
+ val = np.full(len(self.time), np.nan)
+
+ self.obs_params[param] = val
+
def reshape_data(self):
"""
Reshape flux data into cube with shape (len(self.time), self.shape).
@@ -607,40 +660,50 @@ def _bg_rolling_median(self, nframes: int = 25, **kwargs):
def _create_source_mask(
self,
- target_threshold: float = 0.01,
+ include_target: bool = True,
include_stars: bool = True,
+ target_threshold: float = 0.01,
star_flux_threshold: float = 1.05,
star_gradient_threshold: float = 4,
+ all_flux: bool = True,
**kwargs,
):
"""
- Creates a boolean mask, with the same shape as `self.all_flux` (ntimes, npixels), that masks stationary sources
- (e.g. stars) and the moving target.
+ Creates a boolean mask that masks stationary sources (e.g. stars) and the moving target.
The moving target mask is created using the PRF model and selecting all pixels that contain more than the
- `target_threshold` fraction of the object's flux. This mask is defined per time.
+ `target_threshold` fraction of the object's flux. This mask is defined per time. This is only included in the mask
+ if `include_target` is `True`.
The star mask is created using two condiditons: i) a high flux value and ii) a high flux gradient. This mask is
constant across all times. This is only included in the mask if `include_stars` is `True`.
+ The source mask can be returned in all_flux or TPF space, controlled by the `all_flux` parameter. In all_flux
+ space the source mask has shape (ntimes, npixels) and in the TPF space the shape is (ntimes, nrows, ncols).
+
Parameters
----------
+ include_target : bool
+ If `True`, includes moving target in the source mask.
+ include_stars : bool
+ If `True`, includes stars in the source mask.
target_threshold : float
Pixels where the PRF model is greater than this threshold are included in the target mask. Must be between 0 and 1
because the PRF model is normalised so that all values sum to one.
- include_stars : bool
- If `True`, returns a mask for moving target and stars. If `False`, returns a mask for moving target only.
star_flux_threshold : float
Used to define the threshold above which a pixel has a high flux.
star_gradient_threshold : float
Used to define the threshold above which a pixel has a high flux gradient.
+ all_flux : boolean
+ If True, the mask is returned with shape (ntimes, npixels).
+ If False, the mask is returned with shape (ntimes, nrows, ncols).
kwargs : dict
Keywords arguments passed to `self._create_target_prf_model`, e.g `time_step`.
Returns
-------
source_mask : ndarray
- Boolean mask with shape (ntimes, npixels). The mask is `True` when the moving target or a star is present.
+ Boolean mask. The mask is `True` when the moving target or a star is present.
"""
# Check thresholds are physical.
@@ -658,64 +721,80 @@ def _create_source_mask(
)
# Create mask for moving target.
- target_mask, _ = self._create_target_prf_model(all_flux=True, **kwargs)
- target_mask = target_mask >= target_threshold
- if not include_stars:
- return target_mask
+ if include_target:
+ target_mask, _ = self._create_target_prf_model(all_flux=True, **kwargs)
+ target_mask = target_mask >= target_threshold
+ else:
+ target_mask = np.zeros_like(self.all_flux, dtype=bool)
# Create mask for stationary sources e.g. stars (high flux values AND high flux gradients).
+ if include_stars:
+ # Compute median of each pixel across all times and median of all pixels across all times.
+ # Catch warnings that arise if value is nan at all times (e.g. non-science pixels).
+ with warnings.catch_warnings():
+ warnings.filterwarnings(
+ "ignore",
+ message="All-NaN slice encountered",
+ category=RuntimeWarning,
+ )
+ med = np.nanmedian(self.all_flux, axis=0)
+ med_all = np.nanmedian(self.all_flux)
- # Compute median of each pixel across all times and median of all pixels across all times.
- # Catch warnings that arise if value is nan at all times (e.g. non-science pixels).
- with warnings.catch_warnings():
- warnings.filterwarnings(
- "ignore", message="All-NaN slice encountered", category=RuntimeWarning
- )
- med = np.nanmedian(self.all_flux, axis=0)
- med_all = np.nanmedian(self.all_flux)
-
- # Mask pixels whose average flux value over all time is some fraction greater than average flux value over all
- # pixels and all times.
- star_flux_mask = med >= star_flux_threshold * med_all
-
- # Reshape median to match 2D all_flux region. This is necessary to be able to compute mask in terms of gradient.
- # Origin is minimum row/column (not a pair) and shape is entire all_flux region.
- origin = tuple(self.pixels.min(axis=0).astype(int))
- shape = tuple(
- (self.pixels.max(axis=0) - self.pixels.min(axis=0) + 1).astype(int)
- )
- med_reshaped = np.full(shape, np.nan)
- med_reshaped[
- self.pixels[:, 0] - np.asarray(origin[0]),
- self.pixels[:, 1] - np.asarray(origin[1]),
- ] = med
-
- # Mask pixels whose average flux gradient over all time is some fraction greater than average flux gradient
- # over all pixels and all times. Have to use binary_fill_holes to fill holes in binary mask (otherwise bright
- # pixels in center of star are sometimes excluded from gradient mask).
- # Catch warnings that arise if all pixels are nan at all times (e.g. non-science pixels).
- med_gradient = np.gradient(med_reshaped)
- with warnings.catch_warnings():
- warnings.filterwarnings(
- "ignore", message="All-NaN slice encountered", category=RuntimeWarning
+ # Mask pixels whose average flux value over all time is some fraction greater than average flux value over all
+ # pixels and all times.
+ star_flux_mask = med >= star_flux_threshold * med_all
+
+ # Reshape median to match 2D all_flux region. This is necessary to be able to compute mask in terms of gradient.
+ # Origin is minimum row/column (not a pair) and shape is entire all_flux region.
+ origin = tuple(self.pixels.min(axis=0).astype(int))
+ shape = tuple(
+ (self.pixels.max(axis=0) - self.pixels.min(axis=0) + 1).astype(int)
)
- star_gradient_mask = np.hypot(
- *med_gradient
- ) >= star_gradient_threshold * np.nanmedian(np.hypot(*med_gradient))
- star_gradient_mask = ndimage.binary_fill_holes(star_gradient_mask)
-
- # Combine flux and gradient mask - gradient mask is reshaped back to match star_flux_mask.
- star_mask = (
- star_flux_mask
- & star_gradient_mask[
+ med_reshaped = np.full(shape, np.nan)
+ med_reshaped[
self.pixels[:, 0] - np.asarray(origin[0]),
self.pixels[:, 1] - np.asarray(origin[1]),
- ]
- )
+ ] = med
+
+ # Mask pixels whose average flux gradient over all time is some fraction greater than average flux gradient
+ # over all pixels and all times. Have to use binary_fill_holes to fill holes in binary mask (otherwise bright
+ # pixels in center of star are sometimes excluded from gradient mask).
+ # Catch warnings that arise if all pixels are nan at all times (e.g. non-science pixels).
+ med_gradient = np.gradient(med_reshaped)
+ with warnings.catch_warnings():
+ warnings.filterwarnings(
+ "ignore",
+ message="All-NaN slice encountered",
+ category=RuntimeWarning,
+ )
+ star_gradient_mask = np.hypot(
+ *med_gradient
+ ) >= star_gradient_threshold * np.nanmedian(np.hypot(*med_gradient))
+ star_gradient_mask = ndimage.binary_fill_holes(star_gradient_mask)
+
+ # Combine flux and gradient mask - gradient mask is reshaped back to match star_flux_mask.
+ star_mask = (
+ star_flux_mask
+ & star_gradient_mask[
+ self.pixels[:, 0] - np.asarray(origin[0]),
+ self.pixels[:, 1] - np.asarray(origin[1]),
+ ]
+ )
+ else:
+ star_mask = np.zeros(self.all_flux.shape[1], dtype=bool)
- return np.asarray(
+ source_mask = np.asarray(
[np.logical_or(targ_mask, star_mask) for targ_mask in target_mask]
)
+ if not all_flux:
+ source_mask_reshaped = []
+ for t in range(len(self.time)):
+ source_mask_reshaped.append(
+ source_mask[t][self.target_mask[t]].reshape(self.shape)
+ )
+ source_mask = np.asarray(source_mask_reshaped)
+
+ return source_mask
def _data_chunks(self, data_chunks: Optional[Union[list, np.ndarray]] = None):
"""
@@ -817,6 +896,7 @@ def _create_scattered_light_model(
sigma: float = 5,
niter_clip: int = 3,
diagnostic_plot: bool = False,
+ outdir: str = "",
**kwargs,
):
"""
@@ -854,8 +934,10 @@ def _create_scattered_light_model(
- To clip until no outliers remain, set `niter_clip` to `np.inf`.
diagnostic_plot : bool
If True, shows two diagnostic plots to check the scattered light model.
+ outdir : str
+ If `diagnostic_plot`, this is the directory into which the plot will be saved.
kwargs : dict
- Keywords arguments passed to `self._create_pca_source_mask`, e.g `target_threshold`, `star_flux_threshold`.
+ Keywords arguments passed to `self._create_source_mask`, e.g `target_threshold`, `star_flux_threshold`.
Returns
-------
@@ -885,7 +967,9 @@ def _create_scattered_light_model(
)
# Create mask for moving target and stars.
- source_mask = self._create_source_mask(include_stars=True, **kwargs)
+ source_mask = self._create_source_mask(
+ include_stars=True, include_target=True, all_flux=True, **kwargs
+ )
# Add nan flux values to the mask (PCA cannot have nan in flux array).
source_mask = np.logical_or(source_mask, np.isnan(self.all_flux))
@@ -1081,6 +1165,20 @@ def _create_scattered_light_model(
if diagnostic_plot:
logger.info("Making diagnostic plots for scattered light model...")
+
+ # Check format of outdir
+ if len(outdir) > 0 and not outdir.endswith("/"):
+ outdir += "/"
+
+ # Create file name prefix
+ file_name = "tess-{0}-s{1:04}-{2}-{3}-shape{4}x{5}".format(
+ str(self.target).replace(" ", "").replace("/", ""),
+ self.sector,
+ self.camera,
+ self.ccd,
+ *self.shape,
+ )
+
# Plot one: SL model on 2D pixel grid in all_flux region for selection of frames.
# Origin is minimum row/column (not a pair) and shape is entire all_flux region.
origin = tuple(self.pixels.min(axis=0).astype(int))
@@ -1124,8 +1222,9 @@ def _create_scattered_light_model(
ax[i].set(ylabel="Row Pixel")
cbar = fig.colorbar(im, ax=ax[i], location="right")
cbar.set_label("Flux [$e^-/s$]")
- plt.show()
+ plt.savefig(outdir + file_name + "-sl_2d.png")
plt.close(fig)
+ logger.info("Created file: {0}".format(outdir + file_name + "-sl_2d.png"))
# Plot two: time-series of SL model for each pixel.
# Note: setting aspect="auto" means pixels are not square in these visualisations.
@@ -1139,8 +1238,9 @@ def _create_scattered_light_model(
# Add colorbar
cbar = fig.colorbar(im, ax=ax, location="right")
cbar.set_label("Flux [$e^-/s$]")
- plt.show()
+ plt.savefig(outdir + file_name + "-sl_time.png")
plt.close(fig)
+ logger.info("Created file: {0}".format(outdir + file_name + "-sl_time.png"))
return np.asarray(sl_model), np.asarray(sl_model_err)
@@ -1222,6 +1322,7 @@ def _bg_linear_model(
reshape: bool = True,
progress_bar: bool = True,
diagnostic_plot: bool = False,
+ outdir: str = "",
**kwargs,
):
"""
@@ -1288,9 +1389,11 @@ def _bg_linear_model(
If `True`, a progress bar will be displayed for the computation of the star model.
diagnostic_plot : bool
If True, shows diagnostic plots to check the scattered light model and star model.
+ outdir : str
+ If `diagnostic_plot`, this is the directory into which the plot will be saved.
kwargs : dict
Keywords arguments passed to `_create_scattered_light_model` (e.g. `niter`, `ncomponents`)
- and `_create_pca_source_mask` (e.g `target_threshold`, `star_flux_threshold`).
+ and `_create_source_mask` (e.g `target_threshold`, `star_flux_threshold`).
Returns
-------
@@ -1340,6 +1443,7 @@ def _bg_linear_model(
data_chunks=data_chunks,
spoc_quality_mask=spoc_quality_mask,
diagnostic_plot=diagnostic_plot,
+ outdir=outdir,
**kwargs,
)
else:
@@ -1364,7 +1468,9 @@ def _bg_linear_model(
nan_mask = np.isnan(sl_corr_flux)
# Create mask for moving target.
- source_mask = self._create_source_mask(include_stars=False, **kwargs)
+ source_mask = self._create_source_mask(
+ include_stars=False, include_target=True, all_flux=True, **kwargs
+ )
# Define equally spaced knots between bounds, with spacing approximately equal to `knot_width`.
# It is important to include an extra knot at the lower bound - this gives proper behaviour of spline.
@@ -1598,6 +1704,20 @@ def _bg_linear_model(
if diagnostic_plot:
logger.info("Making diagnostic plots for background model...")
+
+ # Check format of outdir
+ if len(outdir) > 0 and not outdir.endswith("/"):
+ outdir += "/"
+
+ # Create file name
+ file_name = "tess-{0}-s{1:04}-{2}-{3}-shape{4}x{5}-bg_model.png".format(
+ str(self.target).replace(" ", "").replace("/", ""),
+ self.sector,
+ self.camera,
+ self.ccd,
+ *self.shape,
+ )
+
fig, (ax1, ax2, ax3) = plt.subplots(3, 1, figsize=(10, 10))
vmin = np.nanpercentile(self.all_flux, 1)
@@ -1652,8 +1772,9 @@ def _bg_linear_model(
cbar.set_label("Flux [$e^-/s$]")
fig.tight_layout()
- plt.show()
+ plt.savefig(outdir + file_name)
plt.close(fig)
+ logger.info("Created file: {0}".format(outdir + file_name))
# Reshape arrays to match `self.flux`
if reshape:
@@ -1727,11 +1848,13 @@ def create_aperture(self, method: str = "prf", **kwargs):
"""
# Get mask via chosen method
if method == "threshold":
- self.aperture_mask = self._create_threshold_aperture(**kwargs)
+ self.aperture_mask, self.ap_param = self._create_threshold_aperture(
+ **kwargs
+ )
elif method == "prf":
- self.aperture_mask = self._create_prf_aperture(**kwargs)
+ self.aperture_mask, self.ap_param = self._create_prf_aperture(**kwargs)
elif method == "ellipse":
- self.aperture_mask = self._create_ellipse_aperture(
+ self.aperture_mask, self.ap_param = self._create_ellipse_aperture(
return_params=False, **kwargs
)
else:
@@ -1741,7 +1864,13 @@ def create_aperture(self, method: str = "prf", **kwargs):
self.ap_method = method
- logger.info("Created aperture using method {0}.".format(self.ap_method))
+ logger.info(
+ "Created aperture using method {0} with {1} = {2}.".format(
+ self.ap_method,
+ "threshold" if self.ap_method in ["prf", "threshold"] else "R value",
+ self.ap_param,
+ )
+ )
def _create_threshold_aperture(
self,
@@ -1776,6 +1905,8 @@ def _create_threshold_aperture(
aperture_mask : ndarray
Boolean numpy array containing `True` for pixels above the
threshold. Shape is (ntimes, nrows, ncols)
+ threshold : float
+ Threshold value used to create aperture.
"""
if (
not hasattr(self, "all_flux")
@@ -1827,18 +1958,17 @@ def _create_threshold_aperture(
# update mask with closest patch
aperture_mask[nt] = labels == closest_label
- return aperture_mask
+ return aperture_mask, threshold
- def _create_prf_aperture(self, threshold: Union[str, float] = 0.01, **kwargs):
+ def _create_prf_aperture(self, threshold: float = 0.01, **kwargs):
"""
Creates an aperture mask from the PRF model.
Parameters
----------
- threshold : float or 'optimal'
- If float, must be in the range [0,1). Only pixels where the prf model >= `threshold`
+ threshold : float
+ Must be in the range [0,1). Only pixels where the prf model >= `threshold`
will be included in the aperture.
- If 'optimal', computes optimal value for threshold.
**kwargs
Keyword arguments to be passed to `_create_target_prf_model()`.
@@ -1847,6 +1977,8 @@ def _create_prf_aperture(self, threshold: Union[str, float] = 0.01, **kwargs):
aperture_mask : ndarray
Boolean numpy array, where pixels inside the aperture are 'True'.
Shape is (ntimes, nrows, ncols).
+ threshold : float
+ Threshold used to create aperture.
"""
# Create PRF model
@@ -1855,11 +1987,7 @@ def _create_prf_aperture(self, threshold: Union[str, float] = 0.01, **kwargs):
)
# Use PRF model to define aperture
- if threshold == "optimal":
- raise NotImplementedError(
- "Computation of optimal PRF aperture not implemented yet."
- )
- elif isinstance(threshold, float) and threshold < 1 and threshold >= 0:
+ if isinstance(threshold, float) and threshold < 1 and threshold >= 0:
aperture_mask = self.prf_model >= threshold # type: ignore
# No pixels above threshold
if (~aperture_mask).all():
@@ -1868,10 +1996,10 @@ def _create_prf_aperture(self, threshold: Union[str, float] = 0.01, **kwargs):
)
else:
raise ValueError(
- f"Threshold must be either 'optimal' or a float between 0 and 1. Not '{threshold}'"
+ f"Threshold must be a float between 0 and 1. Not '{threshold}'"
)
- return aperture_mask
+ return aperture_mask, threshold
def _create_target_prf_model(
self, time_step: Optional[float] = None, all_flux: bool = False, **kwargs
@@ -1944,7 +2072,7 @@ def _create_target_prf_model(
if time_step >= cadence:
time_step = 0.99 * cadence
logger.info(
- "_create_target_prf_model() calculated a time_step of {0} minutes.".format(
+ "`_create_target_prf_model()` calculated a time_step of {0} minutes.".format(
time_step
)
)
@@ -2024,7 +2152,7 @@ def _create_target_prf_model(
"{0}-{1}".format(w.filename, w.lineno): w for w in recorded_warnings
}.values()
):
- logger.warning("Warning from prf.evaluate(): {0}".format(w))
+ logger.warning("Warning from `prf.evaluate()`: {0}".format(w))
# If first/last frame contains nans, replace PRF model with following/preceding frame.
if np.isnan(prf_model).any():
@@ -2095,12 +2223,14 @@ def _create_ellipse_aperture(
-------
aperture_mask: ndarray
Boolean 3D mask array with pixels within the ellipse.
+ R : float
+ R value used to create aperture.
ellipse_parameters: ndarray
If `return_params`, will return centroid and ellipse parameters
[X_cent, Y_cent, A, B, theta_deg] with shape (5, n_times).
"""
# create a threshold mask to select pixels to use for moments
- threshold_mask = self._create_threshold_aperture(
+ threshold_mask, _ = self._create_threshold_aperture(
threshold=3.0, reference_pixel="center"
)
@@ -2226,11 +2356,15 @@ def _create_ellipse_aperture(
R=R,
)
if return_params:
- return aperture_mask, np.array(
- [self.corner[:, 1] + X, self.corner[:, 0] + Y, A, B, theta_deg]
- ).T
+ return (
+ aperture_mask,
+ R,
+ np.array(
+ [self.corner[:, 1] + X, self.corner[:, 0] + Y, A, B, theta_deg]
+ ).T,
+ )
else:
- return aperture_mask
+ return aperture_mask, R
def create_pixel_quality(
self, sat_level: float = 1e5, sat_buffer_rad: int = 1, **kwargs
@@ -2241,16 +2375,15 @@ def create_pixel_quality(
Each flag is a bit-wise combination of the following bits:
Bit - Description
- ----------------
- 1 - pixel is outside of science array
- 2 - pixel is in a strap column
- 3 - pixel is saturated
- 4 - pixel is within `sat_buffer_rad` pixels of a saturated pixel
- 5 - pixel has no scattered light correction. Only relevant if `linear_model` background correction was used.
- 6 - pixel had no background star model, value is nan. Only relevant if `linear_model` background correction was used.
- 7 - pixel had negative flux value BEFORE background correction was applied.
- This can happen near bleed columns from saturated stars (e.g. see Sector 6, Camera 1, CCD 4).
- 8 - pixel has a poor fitting background star model. Only relevant if `linear_model` background correction was used.
+
+ - 1 - pixel is outside of science array
+ - 2 - pixel is in a strap column
+ - 3 - pixel is saturated
+ - 4 - pixel is within `sat_buffer_rad` pixels of a saturated pixel
+ - 5 - pixel has no scattered light correction. Only relevant if `linear_model` background correction was used.
+ - 6 - pixel had no background star model, value is nan. Only relevant if `linear_model` background correction was used.
+ - 7 - pixel had negative flux value BEFORE background correction was applied. This can happen near bleed columns from saturated stars (e.g. see Sector 6, Camera 1, CCD 4).
+ - 8 - pixel has a poor fitting background star model. Only relevant if `linear_model` background correction was used.
Parameters
----------
@@ -2375,100 +2508,22 @@ def to_lightcurve(self, method: str = "aperture", **kwargs):
# Get lightcurve via aperture photometry
if method == "aperture":
- (
- flux,
- flux_err,
- bg,
- bg_err,
- col_cen,
- row_cen,
- col_cen_err,
- row_cen_err,
- measured_coords,
- flux_fraction,
- npix,
- bg_std,
- bg_mad,
- ) = self._aperture_photometry(**kwargs)
- self.lc["aperture"] = {
- "time": self.time,
- "flux": flux,
- "flux_err": flux_err,
- "bg": bg,
- "bg_err": bg_err,
- "col_cen": col_cen,
- "col_cen_err": col_cen_err,
- "row_cen": row_cen,
- "row_cen_err": row_cen_err,
- "quality": self._create_lc_quality(method="aperture"),
- "flux_fraction": flux_fraction,
- "n_pixels": npix,
- "bg_std": bg_std,
- "bg_mad": bg_mad,
- "ra": [coord.ra.value for coord in measured_coords],
- "dec": [coord.dec.value for coord in measured_coords],
- }
+ self.lc["aperture"] = self._aperture_photometry(**kwargs)
# Get lightcurve via PSF photometry
elif method == "psf":
- (
- time,
- time_uerr,
- time_lerr,
- time_corr,
- cadenceno,
- flux,
- flux_err,
- red_chi2,
- spoc_quality,
- n_cadences,
- qual_frac,
- prf_nan_mask,
- bg_std,
- bg_mad,
- pixel_mask,
- pixel_quality,
- bad_spoc_bits,
- ) = self._psf_photometry(**kwargs)
- self.lc["psf"] = {
- "time": time,
- "time_uerr": time_uerr,
- "time_lerr": time_lerr,
- "time_corr": time_corr,
- "cadenceno": cadenceno,
- "flux": flux,
- "flux_err": flux_err,
- "red_chi2": red_chi2,
- "spoc_quality": spoc_quality,
- "n_cadences": n_cadences,
- "quality_fraction": qual_frac,
- "prf_nan_mask": prf_nan_mask,
- "bg_std": bg_std,
- "bg_mad": bg_mad,
- "pixel_mask": pixel_mask,
- "pixel_quality": pixel_quality,
- "bad_spoc_bits": bad_spoc_bits,
- }
- self.lc["psf"]["quality"] = self._create_lc_quality(method="psf")
+ self.lc["psf"] = self._psf_photometry(**kwargs)
+
else:
raise ValueError(
f"Method must be one of: ['aperture', 'psf']. Not '{method}'"
)
- # Convert measured flux to TESS magnitude.
- # Flux fraction is one:
- # - If PSF photometry was used, the fitted amplitude is 100% of the target's flux.
- # - If aperture photometry was used, the flux has already been corrected with `flux_fraction`.
- self.lc[method]["TESSmag"], self.lc[method]["TESSmag_err"] = calculate_TESSmag(
- self.lc[method]["flux"],
- self.lc[method]["flux_err"],
- np.ones_like(self.lc[method]["flux"]),
- )
-
def _psf_photometry(
self,
time_bin_size: Optional[float] = None,
bad_spoc_bits: Union[list, str] = "default",
+ progress_bar: bool = True,
**kwargs,
):
"""
@@ -2494,10 +2549,14 @@ def _psf_photometry(
as bad quality, there will be no lightcurve data for that window.
More information about the SPOC quality flags can be found in Section 9 of the TESS Science Data Products
Description Document.
+ progress_bar : bool
+ If `True`, a progress bar will be displayed for the computation of the PSF photometry.
Returns:
--------
- time, time_uerr, time_lerr, time_corr, cadenceno, flux, flux_err, red_chi2, spoc_quality, n_cadences, qual_frac, prf_nan_mask, bg_std, bg_mad, pixel_mask, pixel_quality: ndarrays
+
+ psf_phot : dict
+ A dictionary containing the PSF photometry, with the following keys:
- `time` is the average time in the binning window.
- `time_uerr`/`time_lerr` are the upper/lower error on time (corresponds to limits of binning window).
@@ -2505,20 +2564,24 @@ def _psf_photometry(
- `time_corr` is the average barycentric time correction in the binning window.
- `cadenceno` is the average cadence number, as defined by `tesscube`, in the binning window.
- `flux` and `flux_err` from the PRF fitting.
+ - `TESSmag`, `TESSmag_err`, `TESSmag_uerr`, `TESSmag_lerr`: magnitude, symmetric and asymmetric errors in the TESS bandpass.
- `red_chi2` is the reduced chi-squared of the fitted PRF model.
- `spoc_quality` is the combined SPOC quality flag in the binning window.
+ - `quality`: cadence quality flag from `_create_lc_quality()`.
- `n_cadences` is the number of cadences that were used to simultaneously fit the PRF model in the binning window.
- `qual_frac` is the average fraction of flux in the PRF model that falls on good quality pixels (`self.pixel_quality` = 0).
- - `prf_nan_mask` is a mask to identify cadences where the PRF model contained NaNs and was replaced with model from the
- preceding/following frame.
- `bg_std` is the standad deviation of the background pixels (where PRF model < 0.1%) in each binning window.
- `bg_mad` is the median absolute deviation of background pixels (where PRF model < 0.1%) in each binning window.
- - `pixel_mask` identifies pixels used for PRF fitting in each binning window.
- - `pixel_quality` is the quality of the pixels in the binning window. It has the same shape as `pixel_mask`.
+ - `sun_distance` is the average distance from the Sun (AU) in the binning window.
+ - `obs_distance` is the average distance from TESS (AU) in the binning window.
+ - `sto_angle` is the average Sun-Target-Observer angle (degrees) in the binning window.
+ - `time_bin_size` is the width of window used for binning.
+ - `bad_spoc_bits` is the SPOC bits used to define bad quality data.
+
Note: if `time_bin_size = None` then `time`, `time_corr`, `cadenceno` and `spoc_quality` are equal to
`self.time`, `self.timecorr`, `self.cadence_number` and `self.quality`, respectively.
- bad_spoc_bits : list or str
- The SPOC bits used to define bad quality data.
+ Note: all values are ndarrays with the same length, except `time_bin_size` which is a float and
+ `bad_spoc_bits` which is a list or str.
"""
if (
not hasattr(self, "all_flux")
@@ -2535,9 +2598,6 @@ def _psf_photometry(
bad_spoc_bits=bad_spoc_bits
)
- # Save `time_bin_size` for LCF header
- self.time_bin_size = time_bin_size
-
# Apply quality mask to data
time = self.time[spoc_quality_mask]
timecorr = self.timecorr[spoc_quality_mask]
@@ -2551,31 +2611,40 @@ def _psf_photometry(
spoc_quality = self.quality[spoc_quality_mask]
cadno = self.cadence_number[spoc_quality_mask]
pixel_quality = self.pixel_quality[spoc_quality_mask]
+ sun_distance = self.obs_params["sun_distance"][spoc_quality_mask]
+ obs_distance = self.obs_params["obs_distance"][spoc_quality_mask]
+ sto_angle = self.obs_params["sto_angle"][spoc_quality_mask]
# If all data has been masked, raise warning and return empty arrays.
if len(time) == 0:
logger.warning(
"During PSF photometry, all times were masked and no PSF light curve was derived."
)
- return (
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- np.array([]),
- bad_spoc_bits,
- )
+ return {
+ "time": np.array([]),
+ "time_uerr": np.array([]),
+ "time_lerr": np.array([]),
+ "time_corr": np.array([]),
+ "cadenceno": np.array([]),
+ "flux": np.array([]),
+ "flux_err": np.array([]),
+ "TESSmag": np.array([]),
+ "TESSmag_err": np.array([]),
+ "TESSmag_uerr": np.array([]),
+ "TESSmag_lerr": np.array([]),
+ "red_chi2": np.array([]),
+ "spoc_quality": np.array([]),
+ "quality": np.array([]),
+ "n_cadences": np.array([]),
+ "quality_fraction": np.array([]),
+ "bg_std": np.array([]),
+ "bg_mad": np.array([]),
+ "sun_distance": np.array([]),
+ "obs_distance": np.array([]),
+ "sto_angle": np.array([]),
+ "time_bin_size": time_bin_size,
+ "bad_spoc_bits": bad_spoc_bits,
+ }
# Derive flux prior from Vmag (if available).
# Use Vmag to Tmag conversion from Woods et al 2021 (T = V - 0.671).
@@ -2625,7 +2694,7 @@ def _psf_photometry(
nfails = 0
# Iterate over each binning window to compute PSF photometry
- for bdx in tqdm(bin_index, total=len(bin_index)):
+ for bdx in tqdm(bin_index, total=len(bin_index), disable=not progress_bar):
# Assign variables inside the loop
bdx = np.atleast_1d(bdx)
t = time[bdx]
@@ -2639,6 +2708,18 @@ def _psf_photometry(
pmu = flux_prior[bdx]
pixel_qualities.append(pixel_quality[bdx])
+ # Compute average observing geometry parameters inside binning window
+ # Catch warnings that arise if self.obs_params contains empty arrays
+ with warnings.catch_warnings():
+ warnings.filterwarnings(
+ "ignore",
+ message="Mean of empty slice",
+ category=RuntimeWarning,
+ )
+ sun = np.nanmean(sun_distance[bdx])
+ obs = np.nanmean(obs_distance[bdx])
+ sto = np.nanmean(sto_angle[bdx])
+
# Use pixels with PRF value > 0.001% for fitting.
# This value is small to include all pixels where the PRF has contribution.
pixel_masks.append(p > 0.00001)
@@ -2703,11 +2784,18 @@ def _psf_photometry(
)[0]
# Compute flux error
amp_err = (np.linalg.inv(sigma_w_inv).diagonal() ** 0.5)[0]
- # Compute reduced chi-squared (X has 1 component)
- red_chi2 = np.sum(
- ((f.ravel() - X.dot(amp).ravel()) ** 2 / (fe.ravel() ** 2))[j],
- axis=0,
- ) / (j.sum() - 1)
+ # Catch warnings that arise because of divide by zero.
+ with warnings.catch_warnings():
+ warnings.filterwarnings(
+ "ignore",
+ message="divide by zero encountered in scalar divide",
+ category=RuntimeWarning,
+ )
+ # Compute reduced chi-squared (X has 1 component)
+ red_chi2 = np.sum(
+ ((f.ravel() - X.dot(amp).ravel()) ** 2 / (fe.ravel() ** 2))[j],
+ axis=0,
+ ) / (j.sum() - 1)
# Save results
psf_phot.append(
@@ -2726,6 +2814,9 @@ def _psf_photometry(
pn.any(),
bg_std,
bg_mad,
+ sun,
+ obs,
+ sto,
]
)
@@ -2747,6 +2838,9 @@ def _psf_photometry(
pn.any(),
bg_std,
bg_mad,
+ sun,
+ obs,
+ sto,
]
)
nfails += 1
@@ -2772,28 +2866,48 @@ def _psf_photometry(
prf_nan_mask,
bg_std,
bg_mad,
+ sun,
+ obs,
+ sto,
) = np.asarray(psf_phot).T
- return (
- time,
- time_uerr,
- time_lerr,
- time_corr,
- cadenceno,
- flux,
- flux_err,
- red_chi2,
- spoc_quality.astype(int),
- n_cadences.astype(int),
- qual_frac,
- prf_nan_mask,
- bg_std,
- bg_mad,
- pixel_masks,
- pixel_qualities,
- bad_spoc_bits,
+ # Convert measured flux to TESS magnitude.
+ # Flux fraction is one - the fitted amplitude is 100% of the target's flux.
+ mag, mag_err, mag_uerr, mag_lerr = calculate_TESSmag(
+ flux, flux_err, np.ones_like(flux)
)
+ return {
+ "time": time,
+ "time_uerr": time_uerr,
+ "time_lerr": time_lerr,
+ "time_corr": time_corr,
+ "cadenceno": cadenceno,
+ "flux": flux,
+ "flux_err": flux_err,
+ "TESSmag": mag,
+ "TESSmag_err": mag_err,
+ "TESSmag_uerr": mag_uerr,
+ "TESSmag_lerr": mag_lerr,
+ "red_chi2": red_chi2,
+ "spoc_quality": spoc_quality.astype(int),
+ "quality": self._create_lc_quality(
+ pixel_mask=pixel_masks,
+ pixel_quality=pixel_qualities,
+ prf_nan_mask=prf_nan_mask,
+ psf_flux=flux,
+ ),
+ "n_cadences": n_cadences.astype(int),
+ "quality_fraction": qual_frac,
+ "bg_std": bg_std,
+ "bg_mad": bg_mad,
+ "sun_distance": sun,
+ "obs_distance": obs,
+ "sto_angle": sto,
+ "time_bin_size": time_bin_size,
+ "bad_spoc_bits": bad_spoc_bits,
+ }
+
def _aperture_photometry(self, bad_bits: list = [1, 3, 7], **kwargs):
"""
Gets flux and BG flux inside aperture and computes flux-weighted centroid.
@@ -2807,20 +2921,30 @@ def _aperture_photometry(self, bad_bits: list = [1, 3, 7], **kwargs):
Returns
-------
- ap_flux, ap_flux_err, ap_bg, ap_bg_err, col_cen, row_cen, col_cen_err, row_cen_err, measured_coords, flux_fraction, npix, bg_std, bg_mad : ndarrays
-
- - ap_flux, ap_flux_err: sum of flux inside aperture and error
- - ap_bg, ap_bg_err: sum of background flux inside aperture and error
- - col_cen, row_cen, col_cen_err, row_cen_err: flux-weighted centroids inside aperture and errors
- - measured_coords: flux-weighted centroids converted to world coordinates using WCS
- - flux_fraction: fraction of PRF model flux inside aperture
- - npix: number of pixels inside aperture, excluding pixels flagged as `bad_bits`
- - bg_std: standad deviation of background pixels (where PRF model < 0.1%)
- - bg_mad: median absolute deviation of background pixels (where PRF model < 0.1%)
-
- The row and column centroids are one-indexed and correspond to the position in the full FFI, where the
+
+ ap_phot : dict
+ A dictionary containing the aperture photometry, with the following keys:
+
+ - `time`: equal to `self.time`.
+ - `flux`, `flux_err`: sum of flux inside aperture and error.
+ - `TESSmag`, `TESSmag_err`, `TESSmag_uerr`, `TESSmag_lerr`: magnitude, symmetric and asymmetric errors in the TESS bandpass.
+ - `bg`, `bg_err`: sum of background flux inside aperture and error.
+ - `col_cen`, `col_cen_err`, `row_cen`, `row_cen_err`: flux-weighted centroids inside aperture and errors.
+ - `quality`: cadence quality flag from `_create_lc_quality()`.
+ - `flux_fraction`: fraction of PRF model flux inside aperture.
+ - `n_pix`: number of pixels inside aperture, excluding pixels flagged as `bad_bits`.
+ - `n_pix_star`: number of pixels inside aperture, excluding pixels flagged as `bad_bits`, that overlap with star mask.
+ - `bg_std`: standad deviation of background pixels (where PRF model < 0.1%).
+ - `bg_mad`: median absolute deviation of background pixels (where PRF model < 0.1%).
+ - `ra`, `dec`: flux-weighted centroids converted to world coordinates using WCS.
+ - `ap_mask`: aperture mask used to create the lightcurve.
+ - `ap_method`: method used to create the aperture. One of [`threshold`, `prf`, `ellipse`].
+ - `ap_param`: threshold (`threshold` or `prf` method) or R value (`ellipse` method) used to create aperture.
+ - `bad_bits`: bits masked during computation of photometry, as defined by user.
+
+ Note: The row and column centroids are one-indexed and correspond to the position in the full FFI, where the
lower left pixel has the value (1,1).
- `ap_flux` is corrected using `flux_fraction` to represent 100% of the target's flux.
+ Note: `flux` is corrected using `flux_fraction` to represent 100% of the target's flux.
"""
if (
@@ -2839,8 +2963,7 @@ def _aperture_photometry(self, bad_bits: list = [1, 3, 7], **kwargs):
self.prf_model, self.ap_prf_nan_mask = self._create_target_prf_model()
# Compute `value` to mask bad bits.
- self.bad_bit_value = create_bad_bitmask(bad_bits)
- self.bad_bits = ",".join([str(bit) for bit in bad_bits])
+ bad_bit_value = create_bad_bitmask(bad_bits)
mask = []
ap_flux = []
@@ -2856,7 +2979,7 @@ def _aperture_photometry(self, bad_bits: list = [1, 3, 7], **kwargs):
mask.append(
np.logical_and(
self.aperture_mask[t],
- self.pixel_quality[t] & self.bad_bit_value == 0,
+ self.pixel_quality[t] & bad_bit_value == 0,
)
)
@@ -2891,7 +3014,7 @@ def _aperture_photometry(self, bad_bits: list = [1, 3, 7], **kwargs):
# Compute standard deviation and MAD for BG pixels (PRF model < 0.1%).
bg_mask = np.logical_and(
self.prf_model[t] < 0.001,
- self.pixel_quality[t] & self.bad_bit_value == 0,
+ self.pixel_quality[t] & bad_bit_value == 0,
)
# Catch warnings that arise because of nan pixels.
with warnings.catch_warnings():
@@ -2923,7 +3046,7 @@ def _aperture_photometry(self, bad_bits: list = [1, 3, 7], **kwargs):
row_cen += self.corner[:, 0]
# Convert measured centroid from (row,col) to (ra,dec) using WCS from tesswcs.
- # Note: pixel_to_world() assumes zero-indexing so subtract one from (row,col).
+ # Note: `pixel_to_world()` assumes zero-indexing so subtract one from (row,col).
measured_coords = np.asarray(
[
self.wcs.pixel_to_world(col_cen[t] - 1, row_cen[t] - 1)
@@ -2931,55 +3054,108 @@ def _aperture_photometry(self, bad_bits: list = [1, 3, 7], **kwargs):
]
)
- return (
- np.asarray(ap_flux),
- np.asarray(ap_flux_err),
- np.asarray(ap_bg),
- np.asarray(ap_bg_err),
- col_cen,
- row_cen,
- col_cen_err,
- row_cen_err,
- measured_coords,
- np.asarray(flux_fraction),
- np.asarray(mask).sum(axis=(1, 2)),
- np.asarray(bg_std),
- np.asarray(bg_mad),
+ # Convert measured flux to TESS magnitude.
+ # Flux fraction is always one - the flux has already been corrected with `flux_fraction`.
+ mag, mag_err, mag_uerr, mag_lerr = calculate_TESSmag(
+ np.asarray(ap_flux), np.asarray(ap_flux_err), np.ones_like(ap_flux)
)
- def _create_lc_quality(self, method: str = "aperture"):
+ return {
+ "time": self.time,
+ "flux": np.asarray(ap_flux),
+ "flux_err": np.asarray(ap_flux_err),
+ "TESSmag": mag,
+ "TESSmag_err": mag_err,
+ "TESSmag_uerr": mag_uerr,
+ "TESSmag_lerr": mag_lerr,
+ "bg": np.asarray(ap_bg),
+ "bg_err": np.asarray(ap_bg_err),
+ "col_cen": col_cen,
+ "col_cen_err": col_cen_err,
+ "row_cen": row_cen,
+ "row_cen_err": row_cen_err,
+ "quality": self._create_lc_quality(
+ pixel_mask=self.aperture_mask,
+ pixel_quality=self.pixel_quality,
+ prf_nan_mask=self.ap_prf_nan_mask,
+ bad_bit_value=bad_bit_value,
+ ),
+ "flux_fraction": np.asarray(flux_fraction),
+ "n_pix": np.asarray(mask).sum(axis=(1, 2)),
+ "n_pix_star": np.logical_and(
+ mask,
+ self._create_source_mask(
+ include_target=False, include_stars=True, all_flux=False, **kwargs
+ ),
+ ).sum(axis=(1, 2)),
+ "bg_std": np.asarray(bg_std),
+ "bg_mad": np.asarray(bg_mad),
+ "ra": [coord.ra.value for coord in measured_coords],
+ "dec": [coord.dec.value for coord in measured_coords],
+ "ap_mask": self.aperture_mask,
+ "ap_method": self.ap_method,
+ "ap_param": self.ap_param,
+ "bad_bits": ",".join([str(bit) for bit in bad_bits]),
+ }
+
+ def _create_lc_quality(
+ self,
+ pixel_mask: Union[list, np.ndarray],
+ pixel_quality: Union[list, np.ndarray],
+ prf_nan_mask: np.ndarray,
+ bad_bit_value: Optional[int] = None,
+ psf_flux: Optional[np.ndarray] = None,
+ ):
"""
- Called internally to create quality flags for lightcurve. This is defined independently of
- SPOC quality flags.
+ Creates quality flags for lightcurve. This is defined independently of SPOC quality flags.
+ This function is called internally by `_aperture_photometry()` and `_psf_photometry()`.
+
+ If you are creating LC quality for aperture photometry:
- For `aperture` method, pixels inside the aperture mask are used to define LC quality.
- For `psf` method, pixels that were used to fit the PRF model are used to define LC quality.
+ - `pixel_mask` should correspond to the pixels inside the aperture mask.
+ - `bad_bit_value` should correspond to `bad_bits` defined by user in `_aperture_photometry()`.
+ - `psf_flux` should be None.
+
+ If you are creating LC quality for PSF photometry:
+
+ - `pixel_mask` should correspond to the pixels that were used to fit the PRF model in `_psf_photometry()`.
+ - `bad_bit_value` should be None.
+ - `psf_flux` should be the PSF flux time-series from `_psf_photometry()`.
The flag is a bit-wise combination of the following bits:
Bit - Description
- ----------------
- 1 - no pixels inside mask.
- 2 - at least one non-science pixel inside mask.
- 3 - at least one pixel inside mask is in a strap column.
- 4 - at least one saturated pixel inside mask.
- 5 - at least one pixel inside mask is 4-adjacent to a saturated pixel.
- 6 - all pixels inside aperture are `bad_bits`. Only relevant if `method=aperture`.
- 7 - PRF model contained nans.
- 8 - at least one pixel inside mask does not have scattered light correction.
- Only relevant if `linear_model` background correction was used.
- 9 - at least one pixel inside mask had no star model (value is nan).
- Only relevant if `linear_model` background correction was used.
- 10 - at least one pixel inside mask had negative value BEFORE background correction was applied.
- 11 - PSF fit failed due to singular matrix (see np.linalg.LinAlgError) or because all pixels
- used to fit the PRF model had NaN flux values. Only relevant if `method=psf`.
- 12 - at least one pixel inside mask had a poor fitting background star model.
- Only relevant if `linear_model` background correction was used.
+
+ - 1 - no pixels inside mask.
+ - 2 - at least one non-science pixel inside mask.
+ - 3 - at least one pixel inside mask is in a strap column.
+ - 4 - at least one saturated pixel inside mask.
+ - 5 - at least one pixel inside mask is 4-adjacent to a saturated pixel.
+ - 6 - all pixels inside aperture are `bad_bits`. Only defined if `bad_bit_value` is not None (relevant for aperture photometry).
+ - 7 - PRF model contained nans.
+ - 8 - at least one pixel inside mask does not have scattered light correction. Only relevant if `linear_model` background correction was used.
+ - 9 - at least one pixel inside mask had no star model (value is nan). Only relevant if `linear_model` background correction was used.
+ - 10 - at least one pixel inside mask had negative value BEFORE background correction was applied.
+ - 11 - PSF fit failed due to singular matrix (see np.linalg.LinAlgError) or because all pixels used to fit the PRF model had NaN flux values. Only relevant if `method=psf`.
+ - 12 - at least one pixel inside mask had a poor fitting background star model. Only relevant if `linear_model` background correction was used.
+ - 13 - mask has two or more discrete regions.
Parameters
----------
- method : str
- Photometric extraction method. One of `aperture` or `psf`.
+ pixel_mask : ndarray or list
+ Pixels used to define LC quality. For aperture photometry, this should be the aperture mask. For PSF photometry, this
+ should be the pixels used to fit the PRF model.
+ pixel_quality : ndarray or list
+ Pixel quality mask, defined by `create_pixel_quality()`. This must have the same shape as `pixel_mask`.
+ prf_nan_mask : ndarray
+ Cadences where the PRF model is NaN, as returned by `_create_target_prf_model()`. This must have length equal to the first
+ dimension of `pixel_mask`.
+ bad_bit_value : int
+ Value corresponding to `bad_bits`, as defined by user in `_aperture_photometry()`.
+ If creating quality mask for PSF photmetry, this should be None.
+ psf_flux : ndarray
+ PSF flux time-series from `_psf_photometry()`.
+ If creating quality mask for aperture photmetry, this should be None.
Returns
-------
@@ -2987,42 +3163,11 @@ def _create_lc_quality(self, method: str = "aperture"):
Array of lightcurve quality flags with length [ntimes].
"""
- if (
- not hasattr(self, "all_flux")
- or not hasattr(self, "flux")
- or not hasattr(self, "corr_flux")
- or not hasattr(self, "pixel_quality")
+ if (bad_bit_value is not None and psf_flux is not None) or (
+ bad_bit_value is None and psf_flux is None
):
- raise AttributeError(
- "Must run `get_data()`, `reshape_data()`, `background_correction()` and `create_pixel_quality()` before creating lightcurve quality."
- )
-
- # Assign local variables:
- # For `aperture` method, pixels inside the aperture mask are used to define LC quality.
- # For `psf` method, pixels that were used to fit the PRF model are used to define LC quality.
- if method == "aperture":
- if not hasattr(self, "aperture_mask") or not hasattr(self, "bad_bit_value"):
- raise AttributeError(
- "Must run `create_aperture()` and `to_lightcurve()` before creating lightcurve quality with `method=aperture`."
- )
-
- pixel_mask = self.aperture_mask
- prf_nan_mask = self.ap_prf_nan_mask
- pixel_quality = self.pixel_quality
-
- elif method == "psf":
- if not hasattr(self, "lc") or "psf" not in self.lc:
- raise AttributeError(
- "Must run `to_lightcurve()` before creating lightcurve quality with `method=psf`."
- )
-
- pixel_mask = self.lc["psf"]["pixel_mask"]
- prf_nan_mask = self.lc["psf"]["prf_nan_mask"]
- pixel_quality = self.lc["psf"]["pixel_quality"]
-
- else:
raise ValueError(
- f"Method must be one of: ['aperture', 'psf']. Not '{method}'"
+ "Must define either `bad_bit_value` or `psf_flux`, but not both."
)
# Define bits
@@ -3065,15 +3210,17 @@ def _create_lc_quality(self, method: str = "aperture"):
for t in range(len(pixel_mask))
],
},
- # All pixels in aperture are `bad_bits`, as defined by user in _aperture_photometry()
- # Only relevant if `method=aperture`.
+ # All pixels in aperture are `bad_bits`, as defined by user in `_aperture_photometry()`
+ # Only relevant for aperture photometry.
"bad_bit_mask": {
"bit": 6,
"value": [
- (pixel_quality[t][pixel_mask[t]] & self.bad_bit_value != 0).all()
+ (pixel_quality[t][pixel_mask[t]] & bad_bit_value != 0).all()
+ if pixel_mask[t].sum() != 0
+ else False
for t in range(len(pixel_mask))
]
- if method == "aperture"
+ if bad_bit_value is not None
else np.zeros(len(pixel_mask), dtype=bool),
},
# PRF model contained nans and was replaced with preceding/following frame.
@@ -3104,11 +3251,12 @@ def _create_lc_quality(self, method: str = "aperture"):
for t in range(len(pixel_mask))
],
},
- # PSF fit failed. Only relevant if `method=psf`.
+ # PSF fit failed.
+ # Only relevant for PSF photometry.
"psf_fit_fail": {
"bit": 11,
- "value": np.isnan(self.lc["psf"]["flux"])
- if method == "psf"
+ "value": np.isnan(psf_flux)
+ if psf_flux is not None
else np.zeros(len(pixel_mask), dtype=bool),
},
# Pixel in mask with a poor fitting background star model.
@@ -3120,6 +3268,28 @@ def _create_lc_quality(self, method: str = "aperture"):
for t in range(len(pixel_mask))
],
},
+ # Discontinuous mask
+ "discon_mask": {
+ "bit": 13,
+ "value": [
+ any(
+ [
+ ndimage.label(
+ p, structure=ndimage.generate_binary_structure(2, 2)
+ )[1]
+ > 1
+ for p in pixel_mask[t]
+ ]
+ )
+ if len(pixel_mask[t].shape) == 3
+ else ndimage.label(
+ pixel_mask[t],
+ structure=ndimage.generate_binary_structure(2, 2),
+ )[1]
+ > 1
+ for t in range(len(pixel_mask))
+ ],
+ },
# Add flag for negative pixels (after BG correction) in aperture?
}
@@ -3186,301 +3356,83 @@ def to_fits(
file_name=file_name,
)
- def _make_primary_hdu(self, file_type: str):
+ def _make_tpf_hdulist(
+ self, ap_masks: list = [], ap_methods: list = [], ap_params: list = []
+ ):
"""
- Make primary header for moving TPF and LCF. Initialises using tesscube
- and updates/adds keywords, e.g. properties of target, settings used to create files.
+ Make HDUList for moving TPF, using similar format to SPOC.
Parameters
----------
- file_type : str
- Type of file to create a primary HDU for. One of ['tpf', 'lc'].
+ ap_masks : list
+ A list of 3D aperture masks.
+ If empty, `self.aperture_mask` will be used.
+ ap_methods : list
+ A list of the methods (`threshold`, `prf` or `ellipse`) used to create the aperture masks.
+ If empty, `self.ap_method` will be used.
+ ap_params : list
+ A list of the parameters used to create the aperture masks.
+ If empty, `self.ap_param` will be used.
Returns
-------
- hdulist : astropy.io.fits.PrimaryHDU
- Primary HDU to use in moving TPF or lightcurve file.
+ hdulist : astropy.io.fits.HDUList
+ HDUList for moving TPF.
"""
# Attribute checks
- if file_type == "tpf":
- if (
- not hasattr(self, "time")
- or not hasattr(self, "bg_method")
- or not hasattr(self, "ap_method")
- ):
- raise AttributeError(
- "Must run `get_data()`, `background_correction()` and `create_aperture()` before creating primary header for TPF."
- )
- elif file_type == "lc":
- if not hasattr(self, "time") or not hasattr(self, "bg_method"):
+ if (
+ not hasattr(self, "all_flux")
+ or not hasattr(self, "flux")
+ or not hasattr(self, "corr_flux")
+ or not hasattr(self, "pixel_quality")
+ ):
+ raise AttributeError(
+ "Must run `get_data()`, `reshape_data()`, `background_correction()` and `create_pixel_quality()` before creating TPF HDUList."
+ )
+
+ # Assign default values to `ap_masks`, `ap_methods` and `ap_params` if none are provided by user:
+ if len(ap_masks) == 0 and len(ap_methods) == 0 and len(ap_params) == 0:
+ if not hasattr(self, "aperture_mask"):
raise AttributeError(
- "Must run `get_data()` and `background_correction()` before creating primary header for LCF."
+ "Must run `create_aperture()` before creating TPF HDUList if you have not provided `ap_masks`, `ap_methods` and `ap_params`."
)
- else:
+ ap_masks = [self.aperture_mask]
+ ap_methods = [self.ap_method]
+ ap_params = [self.ap_param]
+
+ # Logic check
+ if (
+ len(ap_masks) != len(ap_methods)
+ or len(ap_masks) != len(ap_params)
+ or len(ap_params) != len(ap_methods)
+ ):
raise ValueError(
- f"`file_type` must be one of: ['tpf', 'lc']. Not '{file_type}'"
+ "`ap_masks`, `ap_methods` and `ap_params` must have the same length."
)
- # Get primary hdu from tesscube
- hdu = self.cube.output_primary_ext.copy()
+ # Initialize HDUList
+ tpf_hdulist = [
+ self._make_primary_hdu(
+ file_type="tpf",
+ ap_masks=ap_masks,
+ ap_methods=ap_methods,
+ ap_params=ap_params,
+ )
+ ]
- # Remove TESSMAG keyword
- hdu.header.remove("TESSMAG")
+ # Compute WCS header
+ wcs_header = make_wcs_header(self.shape)
- # Update existing keywords
- hdu.header.set("DATE", datetime.now().strftime("%Y-%m-%d"))
- hdu.header.set(
- "TSTART",
- self.time[0],
- comment="observation start time in BTJD of first frame",
- )
- hdu.header.set(
- "TSTOP",
- self.time[-1],
- comment="observation start time in BTJD of last frame",
- )
- hdu.header.set(
- "DATE-OBS", Time(self.time[0] + 2457000, scale="tdb", format="jd").utc.isot
- )
- hdu.header.set(
- "DATE-END", Time(self.time[-1] + 2457000, scale="tdb", format="jd").utc.isot
- )
- hdu.header.set("CREATOR", "tess-asteroids")
- hdu.header.set("PROCVER", __version__)
- hdu.header.set("DATA_REL", comment="SPOC data release version number")
- hdu.header.set("OBJECT", self.target, comment="object name")
-
- # Add keywords from original FFI header
- hdu.header.set(
- "SPOCDATE",
- self.primary_hdu["DATE"],
- comment="original SPOC FFI creation date",
- after="ORIGIN",
- )
- hdu.header.set(
- "SPOCVER",
- self.primary_hdu["PROCVER"],
- comment="SPOC version that processed FFI data",
- after="SPOCDATE",
- )
-
- # Add keywords to describe how file was created
- hdu.header.set(
- "SHAPE",
- "({0},{1})".format(*self.shape),
- comment="shape of TPF (row, column)",
- after="CCD",
- )
- hdu.header.set(
- "BAD_SPOC",
- f"{','.join([str(bit) for bit in self.bad_spoc_bits])}"
- if isinstance(self.bad_spoc_bits, list)
- else self.bad_spoc_bits,
- comment="bad quality SPOC bits for BG correction",
- after="SHAPE",
- )
- hdu.header.set(
- "BG_CORR",
- self.bg_method,
- comment="method used for BG correction",
- after="BAD_SPOC",
- )
- hdu.header.set(
- "SL_CORR",
- self.sl_method,
- comment="method used for scattered light correction",
- after="BG_CORR",
- )
-
- # Add TESS magnitude zero-point to LCF
- if file_type == "lc":
- hdu.header.set(
- "TESSMAG0",
- round(TESSmag_zero_point, 3),
- comment="[mag] TESS zero-point magnitude",
- after="SL_CORR",
- )
-
- # Add aperture information to TPF
- if file_type == "tpf":
- hdu.header.set(
- "AP_TYPE",
- self.ap_method,
- comment="method used to create aperture",
- after="SL_CORR",
- )
- hdu.header.set(
- "AP_NPIX",
- np.nanmedian([np.nansum(mask) for mask in self.aperture_mask]),
- comment="average number of pixels in aperture",
- after="AP_TYPE",
- )
-
- # Add keywords for object properties
- hdu.header.set(
- "VMAG",
- round(
- np.nanmean(
- self.ephem.loc[
- np.logical_and(
- self.ephem["time"]
- >= (
- self.time_original[0]
- if self.barycentric
- else self.time_original[0] - self.timecorr_original[0]
- ),
- self.ephem["time"]
- <= (
- self.time_original[-1]
- if self.barycentric
- else self.time_original[-1] - self.timecorr_original[-1]
- ),
- ),
- "vmag",
- ]
- ),
- 3,
- )
- if "vmag" in self.ephem
- else 0.0,
- comment="[mag] predicted V magnitude",
- after="TICVER",
- )
- hdu.header.set(
- "HMAG",
- round(
- np.nanmean(
- self.ephem.loc[
- np.logical_and(
- self.ephem["time"]
- >= (
- self.time_original[0]
- if self.barycentric
- else self.time_original[0] - self.timecorr_original[0]
- ),
- self.ephem["time"]
- <= (
- self.time_original[-1]
- if self.barycentric
- else self.time_original[-1] - self.timecorr_original[-1]
- ),
- ),
- "hmag",
- ]
- ),
- 3,
- )
- if "hmag" in self.ephem and ~np.isnan(self.ephem["hmag"]).all()
- else 0.0,
- comment="[mag] H absolute magnitude",
- after="VMAG",
- )
- hdu.header.set(
- "PERIHEL",
- round(self.peri, 3) if hasattr(self, "peri") else 0.0,
- comment="[AU] perihelion distance",
- after="HMAG",
- )
- hdu.header.set(
- "ORBECC",
- round(self.ecc, 3) if hasattr(self, "ecc") else 0.0,
- comment="orbit eccentricity",
- after="PERIHEL",
- )
- hdu.header.set(
- "ORBINC",
- round(self.inc, 3) if hasattr(self, "inc") else 0.0,
- comment="[deg] orbit inclination",
- after="ORBECC",
- )
-
- # RA and Dec rates are computed from predicted coordinates so TPF and LCF can use
- # consistent values.
- # Use np.unwrap() for RA to ensure angles correctly wrap at 0/360.
- hdu.header.set(
- "RARATE",
- round(
- np.nanmean(
- np.gradient(
- np.unwrap(
- [coord.ra.value for coord in self.coords], period=360
- ),
- self.time,
- )
- * 3600
- / 24
- ),
- 3,
- ),
- comment="[arcsec/h] average RA rate",
- after="ORBINC",
- )
- hdu.header.set(
- "DECRATE",
- round(
- np.nanmean(
- np.gradient([coord.dec.value for coord in self.coords], self.time)
- * 3600
- / 24
- ),
- 3,
- ),
- comment="[arcsec/h] average Dec rate",
- after="RARATE",
- )
- # Pixel speed is computed from input ephemeris so TPF and LCF can use consistent values.
- hdu.header.set(
- "PIXVEL",
- round(
- np.nanmean(
- np.hypot(
- np.gradient(self.ephemeris[:, 0], self.time),
- np.gradient(self.ephemeris[:, 1], self.time),
- )
- / 24
- ),
- 3,
- ),
- comment="[pix/h] average speed",
- after="DECRATE",
- )
-
- return hdu
-
- def _make_tpf_hdulist(self):
- """
- Make HDUList for moving TPF, using similar format to SPOC.
-
- Parameters
- ----------
-
- Returns
- -------
- hdulist : astropy.io.fits.HDUList
- HDUList for moving TPF.
- """
- if (
- not hasattr(self, "all_flux")
- or not hasattr(self, "flux")
- or not hasattr(self, "corr_flux")
- or not hasattr(self, "aperture_mask")
- or not hasattr(self, "pixel_quality")
- ):
- raise AttributeError(
- "Must run `get_data()`, `reshape_data()`, `background_correction()`, `create_pixel_quality()` and `create_aperture()` before saving TPF."
- )
-
- # Compute WCS header
- wcs_header = make_wcs_header(self.shape)
+ # Compute form and dimensions
+ tform = str(self.corr_flux[0].size) + "E"
+ dims = str(self.corr_flux[0].shape[::-1])
# Offset between expected target position and center of TPF
pos_corr1 = self.ephemeris[:, 1] - self.corner[:, 1] - 0.5 * (self.shape[1] - 1)
pos_corr2 = self.ephemeris[:, 0] - self.corner[:, 0] - 0.5 * (self.shape[0] - 1)
# Define SPOC-like FITS columns
- tform = str(self.corr_flux[0].size) + "E"
- dims = str(self.corr_flux[0].shape[::-1])
cols = [
# Times in TDB at SS barycenter.
fits.Column(
@@ -3500,15 +3452,6 @@ def _make_tpf_hdulist(self):
),
# Cadence number, as defined by tesscube.
fits.Column(name="CADENCENO", format="I", array=self.cadence_number),
- # RAW_CNTS is included to give the files the same structure as the SPOC files
- fits.Column(
- name="RAW_CNTS",
- format=tform.replace("E", "I"),
- dim=dims,
- unit="ADU",
- disp="I8",
- array=np.zeros_like(self.corr_flux),
- ),
fits.Column(
name="FLUX",
format=tform,
@@ -3565,39 +3508,82 @@ def _make_tpf_hdulist(self):
# Create SPOC-like table HDU
table_hdu_spoc = fits.BinTableHDU.from_columns(
- cols,
- header=fits.Header(
- [
- *self.cube.output_first_header.cards,
- *get_wcs_header_by_extension(wcs_header, ext=4).cards,
- *get_wcs_header_by_extension(wcs_header, ext=5).cards,
- *get_wcs_header_by_extension(wcs_header, ext=6).cards,
- *get_wcs_header_by_extension(wcs_header, ext=7).cards,
- *get_wcs_header_by_extension(wcs_header, ext=8).cards,
- ]
- ),
+ cols, header=fits.Header([*self.cube.output_first_header.cards])
)
- table_hdu_spoc.header["EXTNAME"] = "PIXELS"
- # Create HDU containing average aperture
- # Aperture has values 0 and 2, where 0/2 indicates the pixel is outside/inside the aperture.
- # This format is used to be consistent with the aperture HDU from SPOC.
- aperture_hdu_average = fits.ImageHDU(
- data=np.nanmedian(self.aperture_mask, axis=0).astype("int32") * 2,
- header=fits.Header(
- [*self.cube.output_secondary_header.cards, *wcs_header.cards]
- ),
- )
- aperture_hdu_average.header["EXTNAME"] = "APERTURE"
- aperture_hdu_average.header.set(
- "NPIXSAP", None, "Number of pixels in optimal aperture"
+ # Add WCS cards for relevant columns and insert after TDIMn keyword
+ for ext in [4, 5, 6, 7]:
+ for card in reversed(
+ list(get_wcs_header_by_extension(wcs_header, ext=ext).cards)
+ ):
+ table_hdu_spoc.header.insert(f"TDIM{ext}", card, after=True)
+
+ # Add comments to column keywords
+ add_column_header_comments(table_hdu_spoc)
+
+ table_hdu_spoc.header["EXTNAME"] = ("PIXELS", "name of extension")
+
+ # Remove irrelevent keywords
+ for keyword in ["TICID", "RA_OBJ", "DEC_OBJ"]:
+ table_hdu_spoc.header.remove(keyword)
+
+ # Update existing keywords
+ for keyword in ["TSTART", "TSTOP", "DATE-OBS", "DATE-END", "OBJECT"]:
+ table_hdu_spoc.header.set(
+ keyword,
+ tpf_hdulist[0].header[keyword],
+ comment=tpf_hdulist[0].header.comments[keyword],
+ )
+ table_hdu_spoc.header.set(
+ "TELAPSE", table_hdu_spoc.header["TSTOP"] - table_hdu_spoc.header["TSTART"]
)
- aperture_hdu_average.header.set(
- "NPIXMISS", None, "Number of op. aperture pixels not collected"
+ table_hdu_spoc.header.set(
+ "LIVETIME",
+ table_hdu_spoc.header["TELAPSE"] * table_hdu_spoc.header["DEADC"],
+ comment="[d] TELAPSE multiplied by DEADC",
)
+ table_hdu_spoc.header.set("BACKAPP", 1.0)
+
+ # Save to TPF HDUList
+ tpf_hdulist.append(table_hdu_spoc)
+
+ # Create image HDU containing flattened aperture(s).
+ # Aperture has values 0 and 2, where 0/2 indicates the pixel is outside/inside the aperture.
+ # This format is used to be consistent with the aperture HDU from SPOC.
+ for i, ap_mask in enumerate(ap_masks):
+ aperture_hdu = fits.ImageHDU(
+ data=(np.nansum(ap_mask, axis=0) > 0).astype("int32") * 2,
+ header=fits.Header(
+ [*self.cube.output_secondary_header.cards, *wcs_header.cards]
+ ),
+ )
+ aperture_hdu.header["EXTNAME"] = (
+ "APERTURE{0}".format(i if len(ap_masks) > 1 else ""),
+ "name of extension",
+ )
+ aperture_hdu.header.set("OBJECT", self.target, comment="object name")
+ aperture_hdu.header.comments["NAXIS1"] = "length of dimension 1"
+ aperture_hdu.header.comments["NAXIS2"] = "length of dimension 2"
+
+ # Remove irrelevent keywords
+ for keyword in ["TICID", "RA_OBJ", "DEC_OBJ"]:
+ aperture_hdu.header.remove(keyword)
+
+ # Save to TPF HDUList
+ tpf_hdulist.append(aperture_hdu)
# Define extra FITS columns
cols = [
+ # Times in TDB at SS barycenter.
+ fits.Column(
+ name="TIME",
+ format="D",
+ unit="BJD - 2457000, days",
+ disp="D14.7",
+ array=self.time,
+ ),
+ # Cadence number, as defined by tesscube.
+ fits.Column(name="CADENCENO", format="I", array=self.cadence_number),
# Original TESS FFI timestamps, in TDB at SS barycenter.
# This was calculated for the center of the FFI, not the target position.
fits.Column(
@@ -3653,37 +3639,42 @@ def _make_tpf_hdulist(self):
disp="B16.16",
array=self.pixel_quality,
),
- # Aperture as a function of time.
+ ]
+
+ # Add aperture(s) as a function of time.
+ for i, ap_mask in enumerate(ap_masks):
# Aperture has values 0 and 2, where 0/2 indicates the pixel is outside/inside the aperture.
# This format is used to be consistent with the aperture HDU from SPOC.
- fits.Column(
- name="APERTURE",
- format=tform.replace("E", "J"),
- dim=dims,
- array=self.aperture_mask.astype("int32") * 2,
- ),
- ]
+ cols.append(
+ fits.Column(
+ name="APERTURE{0}".format(i if len(ap_masks) > 1 else ""),
+ format=tform.replace("E", "J"),
+ dim=dims,
+ array=ap_mask.astype("int32") * 2,
+ ),
+ )
# Create table HDU for extra columns
table_hdu_extra = fits.BinTableHDU.from_columns(cols)
- table_hdu_extra.header["EXTNAME"] = "EXTRAS"
+ # Add comments to column keywords
+ add_column_header_comments(table_hdu_extra)
+ table_hdu_extra.header["EXTNAME"] = ("EXTRAS", "name of extension")
+ tpf_hdulist.append(table_hdu_extra)
# Return hdulist
- return fits.HDUList(
- [
- self._make_primary_hdu(file_type="tpf"),
- table_hdu_spoc,
- aperture_hdu_average,
- table_hdu_extra,
- ]
- )
+ hdulist = fits.HDUList(tpf_hdulist)
+ hdulist[0].header.comments["EXTEND"] = "file contains extensions"
+ return hdulist
- def _make_lc_hdulist(self):
+ def _make_lc_hdulist(self, lc: Optional[dict] = None):
"""
- Make HDUList for lightcurve file. This includes a separate HDU for aperture and PSF photometry.
+ Make HDUList for lightcurve file. This includes separate HDUs for aperture and PSF photometry.
Parameters
----------
+ lc : dict
+ A dictionary containing aperture and PSF photometry. This must have the same structure as that
+ produced by `self.to_lightcurve`. If None, `self.lc` will be used by default.
Returns
-------
@@ -3692,284 +3683,236 @@ def _make_lc_hdulist(self):
"""
# Attribute checks
- if not hasattr(self, "lc") or len(self.lc) == 0:
- raise AttributeError("Must run `to_lightcurve()` before saving LC.")
+ if not hasattr(self, "time"):
+ raise AttributeError("Must run `get_data()` before creating LCF HDUList.")
- # Define columns for aperture lightcurve
- cols_ap = [
- # Times in TDB at SS barycenter.
- fits.Column(
- name="TIME",
- format="D",
- unit="BJD - 2457000, days",
- disp="D14.7",
- array=self.time,
- ),
- # Barycentric time correction.
- fits.Column(
- name="TIMECORR",
- format="E",
- unit="d",
- disp="E14.7",
- array=self.timecorr,
- ),
- # Original TESS FFI timestamps, in TDB at SS barycenter.
- # This was calculated for the center of the FFI, not the target position.
- fits.Column(
- name="ORIGINAL_TIME",
- format="D",
- unit="BJD - 2457000, days",
- disp="D14.7",
- array=self.time_original,
- ),
- # Original barycentric time correction.
- # This was calculated for the center of the FFI, not the target position.
- fits.Column(
- name="ORIGINAL_TIMECORR",
- format="E",
- unit="d",
- disp="E14.7",
- array=self.timecorr_original,
- ),
- # Cadence number, as defined by tesscube.
- fits.Column(name="CADENCENO", format="I", array=self.cadence_number),
- # SPOC quality flag
- fits.Column(
- name="QUALITY",
- format="J",
- disp="B16.16",
- array=self.quality,
- ),
- # --------------
- # Aperture photometry
- # Sum of flux inside aperture and err
- fits.Column(
- name="FLUX",
- format="E",
- unit="e-/s",
- disp="E14.7",
- array=self.lc["aperture"]["flux"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- fits.Column(
- name="FLUX_ERR",
- format="E",
- unit="e-/s",
- disp="E14.7",
- array=self.lc["aperture"]["flux_err"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- # TESS magnitude and error
- fits.Column(
- name="TESSMAG",
- format="E",
- unit="mag",
- disp="E14.7",
- array=self.lc["aperture"]["TESSmag"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- fits.Column(
- name="TESSMAG_ERR",
- format="E",
- unit="mag",
- disp="E14.7",
- array=self.lc["aperture"]["TESSmag_err"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- # Sum of BG flux inside aperture and err
- fits.Column(
- name="FLUX_BKG",
- format="E",
- unit="e-/s",
- disp="E14.7",
- array=self.lc["aperture"]["bg"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- fits.Column(
- name="FLUX_BKG_ERR",
- format="E",
- unit="e-/s",
- disp="E14.7",
- array=self.lc["aperture"]["bg_err"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- # Measured column centroid and err
- fits.Column(
- name="MOM_CENTR1",
- format="E",
- unit="pixel",
- disp="E14.7",
- array=self.lc["aperture"]["col_cen"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- fits.Column(
- name="MOM_CENTR1_ERR",
- format="E",
- unit="pixel",
- disp="E14.7",
- array=self.lc["aperture"]["col_cen_err"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- # Measured row centroid and err
- fits.Column(
- name="MOM_CENTR2",
- format="E",
- unit="pixel",
- disp="E14.7",
- array=self.lc["aperture"]["row_cen"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- fits.Column(
- name="MOM_CENTR2_ERR",
- format="E",
- unit="pixel",
- disp="E14.7",
- array=self.lc["aperture"]["row_cen_err"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- # Measured position of target, in world coordinates.
- fits.Column(
- name="RA",
- format="E",
- unit="deg",
- disp="E14.7",
- array=self.lc["aperture"]["ra"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- fits.Column(
- name="DEC",
- format="E",
- unit="deg",
- disp="E14.7",
- array=self.lc["aperture"]["dec"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- # Quality from _create_lc_quality()
- fits.Column(
- name="AP_QUALITY",
- format="I" if "aperture" in self.lc else "E",
- disp="B16.16",
- array=self.lc["aperture"]["quality"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- # Fraction of PRF model flux inside aperture.
- fits.Column(
- name="FLUX_FRACTION",
- format="E",
- disp="E14.7",
- array=self.lc["aperture"]["flux_fraction"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- # Number of pixels inside aperture, excluding pixels flagged as
- # `bad_bits` by the user.
- fits.Column(
- name="NPIX",
- format="I",
- array=self.lc["aperture"]["n_pixels"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- # Standard deviation of background pixels.
- fits.Column(
- name="BKG_STD",
- format="E",
- unit="e-/s",
- disp="E14.7",
- array=self.lc["aperture"]["bg_std"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- # Median absolute deviation of background pixels.
- fits.Column(
- name="BKG_MAD",
- format="E",
- unit="e-/s",
- disp="E14.7",
- array=self.lc["aperture"]["bg_mad"]
- if "aperture" in self.lc
- else np.full(len(self.time), np.nan),
- ),
- # --------------
- # Original FFI column of lower-left pixel in TPF.
- fits.Column(
- name="CORNER1",
- format="I",
- unit="pixel",
- array=self.corner[:, 1],
- ),
- # Original FFI row of lower-left pixel in TPF.
- fits.Column(
- name="CORNER2",
- format="I",
- unit="pixel",
- array=self.corner[:, 0],
- ),
- # Predicted position of target in pixel coordinates. Corresponds
- # to position in full FFI.
- fits.Column(
- name="EPHEM1",
- format="E",
- unit="pixel",
- disp="E14.7",
- array=self.ephemeris[:, 1],
- ),
- fits.Column(
- name="EPHEM2",
- format="E",
- unit="pixel",
- disp="E14.7",
- array=self.ephemeris[:, 0],
- ),
- # Predicted position of target, in world coordinates.
- fits.Column(
- name="RA_PRED",
- format="E",
- unit="deg",
- disp="E14.7",
- array=[coord.ra.value for coord in self.coords],
- ),
- fits.Column(
- name="DEC_PRED",
- format="E",
- unit="deg",
- disp="E14.7",
- array=[coord.dec.value for coord in self.coords],
- ),
- ]
+ # Assign default value to `lc` if none is provided by user:
+ if lc is None:
+ if not hasattr(self, "lc"):
+ raise AttributeError(
+ "Must run `to_lightcurve()` before creating LCF HDUList if you have not provided `lc`."
+ )
+ lc = self.lc
- # Create table HDU
- table_hdu_ap = fits.BinTableHDU.from_columns(cols_ap)
- table_hdu_ap.header["EXTNAME"] = "LIGHTCURVE_AP"
+ # Make a copy of dictionary
+ lc = deepcopy(lc)
- # Add extra keywords to header
- if "aperture" in self.lc:
+ # Logic checks
+ if len(lc) == 0:
+ raise ValueError("Must have at least one lightcurve in `lc`.")
+
+ # Initialize HDUList
+ lc_hdulist = [self._make_primary_hdu(file_type="lc")]
+
+ # Ensure lc["aperture"] is at least 1D
+ if "aperture" in lc:
+ lc["aperture"] = np.atleast_1d(lc["aperture"])
+ else:
+ lc["aperture"] = []
+
+ # Create HDU for each aperture
+ for i, ap_lc in enumerate(lc["aperture"]):
+ cols_ap = [
+ # Times in TDB at SS barycenter.
+ fits.Column(
+ name="TIME",
+ format="D",
+ unit="BJD - 2457000, days",
+ disp="D14.7",
+ array=self.time,
+ ),
+ # Cadence number, as defined by tesscube.
+ fits.Column(name="CADENCENO", format="I", array=self.cadence_number),
+ # SPOC quality flag
+ fits.Column(
+ name="QUALITY",
+ format="J",
+ disp="B16.16",
+ array=self.quality,
+ ),
+ # --------------
+ # Aperture photometry
+ # Sum of flux inside aperture and err
+ fits.Column(
+ name="FLUX",
+ format="E",
+ unit="e-/s",
+ disp="E14.7",
+ array=ap_lc["flux"],
+ ),
+ fits.Column(
+ name="FLUX_ERR",
+ format="E",
+ unit="e-/s",
+ disp="E14.7",
+ array=ap_lc["flux_err"],
+ ),
+ # TESS magnitude and errors
+ fits.Column(
+ name="TESSMAG",
+ format="E",
+ unit="mag",
+ disp="E14.7",
+ array=ap_lc["TESSmag"],
+ ),
+ fits.Column(
+ name="TESSMAG_ERR",
+ format="E",
+ unit="mag",
+ disp="E14.7",
+ array=ap_lc["TESSmag_err"],
+ ),
+ fits.Column(
+ name="TESSMAG_UERR",
+ format="E",
+ unit="mag",
+ disp="E14.7",
+ array=ap_lc["TESSmag_uerr"],
+ ),
+ fits.Column(
+ name="TESSMAG_LERR",
+ format="E",
+ unit="mag",
+ disp="E14.7",
+ array=ap_lc["TESSmag_lerr"],
+ ),
+ # Sum of BG flux inside aperture and err
+ fits.Column(
+ name="FLUX_BKG",
+ format="E",
+ unit="e-/s",
+ disp="E14.7",
+ array=ap_lc["bg"],
+ ),
+ fits.Column(
+ name="FLUX_BKG_ERR",
+ format="E",
+ unit="e-/s",
+ disp="E14.7",
+ array=ap_lc["bg_err"],
+ ),
+ # Measured column centroid and err
+ fits.Column(
+ name="MOM_CENTR1",
+ format="E",
+ unit="pixel",
+ disp="E14.7",
+ array=ap_lc["col_cen"],
+ ),
+ fits.Column(
+ name="MOM_CENTR1_ERR",
+ format="E",
+ unit="pixel",
+ disp="E14.7",
+ array=ap_lc["col_cen_err"],
+ ),
+ # Measured row centroid and err
+ fits.Column(
+ name="MOM_CENTR2",
+ format="E",
+ unit="pixel",
+ disp="E14.7",
+ array=ap_lc["row_cen"],
+ ),
+ fits.Column(
+ name="MOM_CENTR2_ERR",
+ format="E",
+ unit="pixel",
+ disp="E14.7",
+ array=ap_lc["row_cen_err"],
+ ),
+ # Measured position of target, in world coordinates.
+ fits.Column(
+ name="RA",
+ format="E",
+ unit="deg",
+ disp="E14.7",
+ array=ap_lc["ra"],
+ ),
+ fits.Column(
+ name="DEC",
+ format="E",
+ unit="deg",
+ disp="E14.7",
+ array=ap_lc["dec"],
+ ),
+ # Quality from `_create_lc_quality()`
+ fits.Column(
+ name="AP_QUALITY",
+ format="I",
+ disp="B16.16",
+ array=ap_lc["quality"],
+ ),
+ # Fraction of PRF model flux inside aperture.
+ fits.Column(
+ name="FLUX_FRACTION",
+ format="E",
+ disp="E14.7",
+ array=ap_lc["flux_fraction"],
+ ),
+ # Number of pixels inside aperture, excluding pixels flagged as
+ # `bad_bits` by the user.
+ fits.Column(
+ name="NPIX",
+ format="I",
+ array=ap_lc["n_pix"],
+ ),
+ # Number of pixels inside aperture, excluding pixels flagged as
+ # `bad_bits` by the user, that overlap with star mask.
+ fits.Column(
+ name="NPIX_STAR",
+ format="I",
+ array=ap_lc["n_pix_star"],
+ ),
+ # Standard deviation of background pixels.
+ fits.Column(
+ name="BKG_STD",
+ format="E",
+ unit="e-/s",
+ disp="E14.7",
+ array=ap_lc["bg_std"],
+ ),
+ # Median absolute deviation of background pixels.
+ fits.Column(
+ name="BKG_MAD",
+ format="E",
+ unit="e-/s",
+ disp="E14.7",
+ array=ap_lc["bg_mad"],
+ ),
+ ]
+
+ table_hdu_ap = fits.BinTableHDU.from_columns(cols_ap)
+ # Add comments to column keywords
+ add_column_header_comments(table_hdu_ap)
+ table_hdu_ap.header["EXTNAME"] = (
+ "LIGHTCURVE_AP{0}".format(i if len(lc["aperture"]) > 1 else ""),
+ "name of extension",
+ )
+
+ # Add extra keywords to header
table_hdu_ap.header.set(
"AP_TYPE",
- self.ap_method,
+ ap_lc["ap_method"],
comment="method used to create aperture",
)
+ table_hdu_ap.header.set(
+ "AP_PAR",
+ ap_lc["ap_param"],
+ comment="{0} used to create aperture".format(
+ "threshold"
+ if ap_lc["ap_method"] in ["prf", "threshold"]
+ else "R value"
+ ),
+ )
table_hdu_ap.header.set(
"AP_NPIX",
- np.nanmedian([np.nansum(mask) for mask in self.aperture_mask]),
+ np.nanmedian([np.nansum(mask) for mask in ap_lc["ap_mask"]]),
comment="average number of pixels in aperture",
)
table_hdu_ap.header.set(
"BAD_BITS",
- f"{self.bad_bits}",
+ ap_lc["bad_bits"],
comment="bits excluded during aperture photometry",
)
# Average measured TESS magnitude of target
@@ -3980,15 +3923,18 @@ def _make_lc_hdulist(self):
message="All-NaN slice encountered",
category=RuntimeWarning,
)
- mag_header = round(np.nanmedian(self.lc["aperture"]["TESSmag"]), 3)
+ mag_header = round(np.nanmedian(ap_lc["TESSmag"]), 3)
table_hdu_ap.header.set(
"TESSMAG",
- mag_header if ~np.isnan(mag_header) else "n/a",
+ mag_header if ~np.isnan(mag_header) else None,
comment="[mag] avg measured TESS magnitude",
)
- # Create HDU for PSF photometry, if it exists.
- if "psf" in self.lc:
+ # Add aperture to overall HDUList
+ lc_hdulist.append(table_hdu_ap)
+
+ # Create HDU for PSF photometry.
+ if "psf" in lc:
cols_psf = [
# Average time in binning window, in TDB at SS barycenter
fits.Column(
@@ -3996,7 +3942,7 @@ def _make_lc_hdulist(self):
format="D",
unit="BJD - 2457000, days",
disp="D14.7",
- array=self.lc["psf"]["time"],
+ array=lc["psf"]["time"],
),
# Upper and lower error on time (corresponds to limits of binning window)
fits.Column(
@@ -4004,14 +3950,14 @@ def _make_lc_hdulist(self):
format="E",
unit="d",
disp="E14.7",
- array=self.lc["psf"]["time_uerr"],
+ array=lc["psf"]["time_uerr"],
),
fits.Column(
name="TIME_LERR",
format="E",
unit="d",
disp="E14.7",
- array=self.lc["psf"]["time_lerr"],
+ array=lc["psf"]["time_lerr"],
),
# Average barycentric time correction in binning window
fits.Column(
@@ -4019,20 +3965,20 @@ def _make_lc_hdulist(self):
format="E",
unit="d",
disp="E14.7",
- array=self.lc["psf"]["time_corr"],
+ array=lc["psf"]["time_corr"],
),
# Average cadence number, as defined by tesscube, in binning window
fits.Column(
name="CADENCENO",
format="I",
- array=self.lc["psf"]["cadenceno"],
+ array=lc["psf"]["cadenceno"],
),
# Combined SPOC quality flag in the cadence binning window
fits.Column(
name="QUALITY",
format="J",
disp="B16.16",
- array=self.lc["psf"]["spoc_quality"],
+ array=lc["psf"]["spoc_quality"],
),
# PSF flux and error
fits.Column(
@@ -4040,14 +3986,14 @@ def _make_lc_hdulist(self):
format="E",
unit="e-/s",
disp="E14.7",
- array=self.lc["psf"]["flux"],
+ array=lc["psf"]["flux"],
),
fits.Column(
name="FLUX_ERR",
format="E",
unit="e-/s",
disp="E14.7",
- array=self.lc["psf"]["flux_err"],
+ array=lc["psf"]["flux_err"],
),
# TESS magnitude and error
fits.Column(
@@ -4055,41 +4001,55 @@ def _make_lc_hdulist(self):
format="E",
unit="mag",
disp="E14.7",
- array=self.lc["psf"]["TESSmag"],
+ array=lc["psf"]["TESSmag"],
),
fits.Column(
name="TESSMAG_ERR",
format="E",
unit="mag",
disp="E14.7",
- array=self.lc["psf"]["TESSmag_err"],
+ array=lc["psf"]["TESSmag_err"],
+ ),
+ fits.Column(
+ name="TESSMAG_UERR",
+ format="E",
+ unit="mag",
+ disp="E14.7",
+ array=lc["psf"]["TESSmag_uerr"],
+ ),
+ fits.Column(
+ name="TESSMAG_LERR",
+ format="E",
+ unit="mag",
+ disp="E14.7",
+ array=lc["psf"]["TESSmag_lerr"],
),
# Model fit reduced chi-squared
fits.Column(
name="RED_CHI2",
format="E",
disp="E14.7",
- array=self.lc["psf"]["red_chi2"],
+ array=lc["psf"]["red_chi2"],
),
- # Quality from _create_lc_quality()
+ # Quality from `_create_lc_quality()`
fits.Column(
name="PSF_QUALITY",
format="I",
disp="B16.16",
- array=self.lc["psf"]["quality"],
+ array=lc["psf"]["quality"],
),
# Average fraction of flux in PRF model that falls on good quality pixels (`self.pixel_quality` = 0).
fits.Column(
name="QUALITY_FRACTION",
format="E",
disp="E14.7",
- array=self.lc["psf"]["quality_fraction"],
+ array=lc["psf"]["quality_fraction"],
),
# Number of cadences used for simultaneous PSF fit
fits.Column(
name="N_CADENCES",
format="I",
- array=self.lc["psf"]["n_cadences"],
+ array=lc["psf"]["n_cadences"],
),
# Standard deviation of background pixels.
fits.Column(
@@ -4097,7 +4057,7 @@ def _make_lc_hdulist(self):
format="E",
unit="e-/s",
disp="E14.7",
- array=self.lc["psf"]["bg_std"],
+ array=lc["psf"]["bg_std"],
),
# Median absolute deviation of background pixels.
fits.Column(
@@ -4105,53 +4065,606 @@ def _make_lc_hdulist(self):
format="E",
unit="e-/s",
disp="E14.7",
- array=self.lc["psf"]["bg_mad"],
+ array=lc["psf"]["bg_mad"],
),
]
+
+ # Add observing geometry parameters, if they exist:
+ if (
+ "sun_distance" in self.ephem
+ and "obs_distance" in self.ephem
+ and "sto_angle" in self.ephem
+ ):
+ cols_psf.extend(
+ [
+ # Distance from Sun, in AU.
+ fits.Column(
+ name="SUN_DISTANCE",
+ format="E",
+ unit="AU",
+ disp="E14.7",
+ array=lc["psf"]["sun_distance"],
+ ),
+ # Distance from observer (TESS), in AU.
+ fits.Column(
+ name="OBS_DISTANCE",
+ format="E",
+ unit="AU",
+ disp="E14.7",
+ array=lc["psf"]["obs_distance"],
+ ),
+ # Sun-Target-Observer angle, in degrees.
+ fits.Column(
+ name="STO_ANGLE",
+ format="E",
+ unit="deg",
+ disp="E14.7",
+ array=lc["psf"]["sto_angle"],
+ ),
+ ]
+ )
+
# Create table HDU
table_hdu_psf = fits.BinTableHDU.from_columns(cols_psf)
- table_hdu_psf.header["EXTNAME"] = "LIGHTCURVE_PSF"
+ # Add comments to column keywords
+ add_column_header_comments(table_hdu_psf)
+ table_hdu_psf.header["EXTNAME"] = ("LIGHTCURVE_PSF", "name of extension")
+
+ # Add extra keywords to header
+ table_hdu_psf.header.set(
+ "TBINSIZE",
+ lc["psf"]["time_bin_size"],
+ comment="[d] width of window for PSF fitting",
+ )
+ table_hdu_psf.header.set(
+ "BAD_SPOC",
+ ",".join([str(bit) for bit in lc["psf"]["bad_spoc_bits"]])
+ if isinstance(lc["psf"]["bad_spoc_bits"], list)
+ else lc["psf"]["bad_spoc_bits"],
+ comment="bad quality SPOC bits for PRF fitting",
+ )
+ # Average measured TESS magnitude of target
+ # Catch warnings that arise if LC is nan at all times.
+ with warnings.catch_warnings():
+ warnings.filterwarnings(
+ "ignore",
+ message="All-NaN slice encountered",
+ category=RuntimeWarning,
+ )
+ warnings.filterwarnings(
+ "ignore",
+ message="Mean of empty slice",
+ category=RuntimeWarning,
+ )
+
+ mag_header = round(np.nanmedian(lc["psf"]["TESSmag"]), 3)
+ table_hdu_psf.header.set(
+ "TESSMAG",
+ mag_header if ~np.isnan(mag_header) else None,
+ comment="[mag] avg measured TESS magnitude",
+ )
+
+ # Add PSF to overall HDUList
+ lc_hdulist.append(table_hdu_psf)
+
+ # Define table HDU for extra columns.
+ cols_extra = [
+ # Times in TDB at SS barycenter.
+ fits.Column(
+ name="TIME",
+ format="D",
+ unit="BJD - 2457000, days",
+ disp="D14.7",
+ array=self.time,
+ ),
+ # Barycentric time correction.
+ fits.Column(
+ name="TIMECORR",
+ format="E",
+ unit="d",
+ disp="E14.7",
+ array=self.timecorr,
+ ),
+ # Original TESS FFI timestamps, in TDB at SS barycenter.
+ # This was calculated for the center of the FFI, not the target position.
+ fits.Column(
+ name="ORIGINAL_TIME",
+ format="D",
+ unit="BJD - 2457000, days",
+ disp="D14.7",
+ array=self.time_original,
+ ),
+ # Original barycentric time correction.
+ # This was calculated for the center of the FFI, not the target position.
+ fits.Column(
+ name="ORIGINAL_TIMECORR",
+ format="E",
+ unit="d",
+ disp="E14.7",
+ array=self.timecorr_original,
+ ),
+ # Cadence number, as defined by tesscube.
+ fits.Column(name="CADENCENO", format="I", array=self.cadence_number),
+ # Original FFI column of lower-left pixel in TPF.
+ fits.Column(
+ name="CORNER1",
+ format="I",
+ unit="pixel",
+ array=self.corner[:, 1],
+ ),
+ # Original FFI row of lower-left pixel in TPF.
+ fits.Column(
+ name="CORNER2",
+ format="I",
+ unit="pixel",
+ array=self.corner[:, 0],
+ ),
+ # Predicted position of target in pixel coordinates. Corresponds
+ # to position in full FFI.
+ fits.Column(
+ name="EPHEM1",
+ format="E",
+ unit="pixel",
+ disp="E14.7",
+ array=self.ephemeris[:, 1],
+ ),
+ fits.Column(
+ name="EPHEM2",
+ format="E",
+ unit="pixel",
+ disp="E14.7",
+ array=self.ephemeris[:, 0],
+ ),
+ # Predicted position of target, in world coordinates.
+ fits.Column(
+ name="RA_PRED",
+ format="E",
+ unit="deg",
+ disp="E14.7",
+ array=[coord.ra.value for coord in self.coords],
+ ),
+ fits.Column(
+ name="DEC_PRED",
+ format="E",
+ unit="deg",
+ disp="E14.7",
+ array=[coord.dec.value for coord in self.coords],
+ ),
+ ]
+
+ # Add observing geometry parameters, if they exist:
+ if (
+ "sun_distance" in self.ephem
+ and "obs_distance" in self.ephem
+ and "sto_angle" in self.ephem
+ ):
+ cols_extra.extend(
+ [
+ # Distance from Sun, in AU.
+ fits.Column(
+ name="SUN_DISTANCE",
+ format="E",
+ unit="AU",
+ disp="E14.7",
+ array=self.obs_params["sun_distance"],
+ ),
+ # Distance from observer (TESS), in AU.
+ fits.Column(
+ name="OBS_DISTANCE",
+ format="E",
+ unit="AU",
+ disp="E14.7",
+ array=self.obs_params["obs_distance"],
+ ),
+ # Sun-Target-Observer angle, in degrees.
+ fits.Column(
+ name="STO_ANGLE",
+ format="E",
+ unit="deg",
+ disp="E14.7",
+ array=self.obs_params["sto_angle"],
+ ),
+ ]
+ )
+
+ # Create table HDU
+ table_hdu_extra = fits.BinTableHDU.from_columns(cols_extra)
+ # Add comments to column keywords
+ add_column_header_comments(table_hdu_extra)
+ table_hdu_extra.header["EXTNAME"] = ("EXTRAS", "name of extension")
+
+ # Add extras to overall HDUList
+ lc_hdulist.append(table_hdu_extra)
+
+ # Return hdulist
+ hdulist = fits.HDUList(lc_hdulist)
+ hdulist[0].header.comments["EXTEND"] = "file contains extensions"
+ return hdulist
+
+ def _make_primary_hdu(
+ self,
+ file_type: str,
+ ap_masks: list = [],
+ ap_methods: list = [],
+ ap_params: list = [],
+ ):
+ """
+ Make primary header for moving TPF and LCF. Initialises using tesscube
+ and updates/adds keywords, e.g. properties of target, settings used to create files.
+
+ Parameters
+ ----------
+ file_type : str
+ Type of file to create a primary HDU for. One of ['tpf', 'lc'].
+ ap_masks : list
+ A list of 3D aperture masks. This is only necessary if `file_type=tpf`.
+ If empty, `self.aperture_mask` will be used.
+ ap_methods : list
+ A list of the methods (`threshold`, `prf` or `ellipse`) used to create the aperture masks.
+ This is only necessary if `file_type=tpf`. If empty, `self.ap_method` will be used.
+ ap_params : list
+ A list of the parameters used to create the aperture masks. This is only necessary if `file_type=tpf`.
+ If empty, `self.ap_param` will be used.
+
+ Returns
+ -------
+ hdu : astropy.io.fits.PrimaryHDU
+ Primary HDU to use in moving TPF or lightcurve file.
+ """
+
+ # Attribute checks
+ if file_type in ["tpf", "lc"]:
+ if not hasattr(self, "time") or not hasattr(self, "bg_method"):
+ raise AttributeError(
+ "Must run `get_data()` and `background_correction()` before creating primary header for {0}".format(
+ file_type.upper()
+ )
+ )
+ else:
+ raise ValueError(
+ f"`file_type` must be one of: ['tpf', 'lc']. Not '{file_type}'"
+ )
+
+ # For TPF, assign default values to `ap_masks`, `ap_methods` and `ap_params` if none are provided by user:
+ if (
+ file_type == "tpf"
+ and len(ap_masks) == 0
+ and len(ap_methods) == 0
+ and len(ap_params) == 0
+ ):
+ if not hasattr(self, "aperture_mask"):
+ raise AttributeError(
+ "Must run `create_aperture()` before creating primary HDU for TPF if you have not provided `ap_masks`, `ap_methods` and `ap_params`."
+ )
+ ap_masks = [self.aperture_mask]
+ ap_methods = [self.ap_method]
+ ap_params = [self.ap_param]
- # Add extra keywords to header
- table_hdu_psf.header.set(
- "TBINSIZE",
- self.time_bin_size,
- comment="[d] width of window for PSF fitting",
+ # Logic check
+ if (
+ len(ap_masks) != len(ap_methods)
+ or len(ap_masks) != len(ap_params)
+ or len(ap_params) != len(ap_methods)
+ ):
+ raise ValueError(
+ "`ap_masks`, `ap_methods` and `ap_params` must have the same length."
)
- table_hdu_psf.header.set(
- "BAD_SPOC",
- ",".join([str(bit) for bit in self.lc["psf"]["bad_spoc_bits"]])
- if isinstance(self.lc["psf"]["bad_spoc_bits"], list)
- else self.lc["psf"]["bad_spoc_bits"],
- comment="bad quality SPOC bits for PRF fitting",
+
+ # Get primary hdu from tesscube
+ hdu = self.cube.output_primary_ext.copy()
+ hdu.header["EXTNAME"] = ("PRIMARY", "name of extension")
+
+ # Remove irrelevent keywords
+ for keyword in [
+ "TESSMAG",
+ "TICID",
+ "PXTABLE",
+ "RA_OBJ",
+ "DEC_OBJ",
+ "PMRA",
+ "PMDEC",
+ "PMTOTAL",
+ "TEFF",
+ "LOGG",
+ "MH",
+ "RADIUS",
+ "TICVER",
+ ]:
+ hdu.header.remove(keyword)
+
+ # Update existing keywords
+ hdu.header.set(
+ "DATE", datetime.now().strftime("%Y-%m-%d"), comment="file creation date"
+ )
+ hdu.header.set(
+ "TSTART",
+ self.time[0],
+ comment="observation start time in BTJD of first frame",
+ )
+ hdu.header.set(
+ "TSTOP",
+ self.time[-1],
+ comment="observation start time in BTJD of last frame",
+ )
+ hdu.header.set(
+ "DATE-OBS", Time(self.time[0] + 2457000, scale="tdb", format="jd").utc.isot
+ )
+ hdu.header.set(
+ "DATE-END", Time(self.time[-1] + 2457000, scale="tdb", format="jd").utc.isot
+ )
+ hdu.header.set("CREATOR", "tess-asteroids")
+ hdu.header.set("PROCVER", __version__)
+ hdu.header.set("DATA_REL", comment="SPOC data release version number")
+ hdu.header.set("OBJECT", self.target, comment="object name")
+
+ # Add keywords from original FFI header
+ hdu.header.set(
+ "SPOCDATE",
+ self.primary_hdu["DATE"],
+ comment="original SPOC FFI creation date",
+ after="ORIGIN",
+ )
+ hdu.header.set(
+ "SPOCVER",
+ self.primary_hdu["PROCVER"],
+ comment="SPOC version that processed FFI data",
+ after="SPOCDATE",
+ )
+
+ # Add ephemeris date
+ hdu.header.set(
+ "EPHDATE",
+ self.ephem_date,
+ comment="ephemeris date",
+ after="DATE",
+ )
+
+ # Add keywords to describe how file was created
+ hdu.header.set(
+ "SHAPE",
+ "({0},{1})".format(*self.shape),
+ comment="shape of TPF (row, column)",
+ after="CCD",
+ )
+ hdu.header.set(
+ "BAD_SPOC",
+ f"{','.join([str(bit) for bit in self.bad_spoc_bits])}"
+ if isinstance(self.bad_spoc_bits, list)
+ else self.bad_spoc_bits,
+ comment="bad quality SPOC bits for BG correction",
+ after="SHAPE",
+ )
+ hdu.header.set(
+ "BG_CORR",
+ self.bg_method,
+ comment="method used for BG correction",
+ after="BAD_SPOC",
+ )
+ hdu.header.set(
+ "SL_CORR",
+ self.sl_method,
+ comment="method used for scattered light correction",
+ after="BG_CORR",
+ )
+
+ # Add extra information to LCF
+ if file_type == "lc":
+ # TESS magnitude zero-point
+ hdu.header.set(
+ "TESSMAG0",
+ round(TESSmag_zero_point, 3),
+ comment="[mag] TESS zero-point magnitude",
+ after="SL_CORR",
)
- # Average measured TESS magnitude of target
- # Catch warnings that arise if LC is nan at all times.
- with warnings.catch_warnings():
- warnings.filterwarnings(
- "ignore",
- message="All-NaN slice encountered",
- category=RuntimeWarning,
+ # Copy over header keywords from TESS
+ for keyword in reversed(
+ [
+ "TIMEREF",
+ "TASSIGN",
+ "TIMESYS",
+ "BJDREFI",
+ "BJDREFF",
+ "TIMEUNIT",
+ "EXPOSURE",
+ "RADESYS",
+ ]
+ ):
+ hdu.header.set(
+ keyword,
+ self.cube.output_first_header[keyword],
+ comment=self.cube.output_first_header.comments[keyword],
+ after="DATE-END",
)
- warnings.filterwarnings(
- "ignore",
- message="Mean of empty slice",
- category=RuntimeWarning,
+ hdu.header.set(
+ "TELAPSE",
+ hdu.header["TSTOP"] - hdu.header["TSTART"],
+ before="TSTART",
+ comment="[d] TSTOP - TSTART",
+ )
+
+ # Add aperture information to TPF
+ if file_type == "tpf":
+ for i in range(len(ap_masks)):
+ hdu.header.set(
+ "AP{0}_TYPE".format(i if len(ap_masks) > 1 else ""),
+ ap_methods[i],
+ comment="method used to create aperture",
+ after="SL_CORR" if i == 0 else "AP{0}_NPIX".format(i - 1),
+ )
+ hdu.header.set(
+ "AP{0}_PAR".format(i if len(ap_masks) > 1 else ""),
+ ap_params[i],
+ comment="{0} used to create aperture".format(
+ "threshold"
+ if ap_methods[i] in ["prf", "threshold"]
+ else "R value"
+ ),
+ after="AP{0}_TYPE".format(i if len(ap_masks) > 1 else ""),
+ )
+ hdu.header.set(
+ "AP{0}_NPIX".format(i if len(ap_masks) > 1 else ""),
+ np.nanmedian([np.nansum(mask) for mask in ap_masks[i]]),
+ comment="average number of pixels in aperture",
+ after="AP{0}_PAR".format(i if len(ap_masks) > 1 else ""),
)
- mag_header = round(np.nanmedian(self.lc["psf"]["TESSmag"]), 3)
- table_hdu_psf.header.set(
- "TESSMAG",
- mag_header if ~np.isnan(mag_header) else "n/a",
- comment="[mag] avg measured TESS magnitude",
+ # Add keywords for object properties
+ hdu.header.set(
+ "VMAG",
+ round(
+ np.nanmean(
+ self.ephem.loc[
+ np.logical_and(
+ self.ephem["time"]
+ >= (
+ self.time_original[0]
+ if self.barycentric
+ else self.time_original[0] - self.timecorr_original[0]
+ ),
+ self.ephem["time"]
+ <= (
+ self.time_original[-1]
+ if self.barycentric
+ else self.time_original[-1] - self.timecorr_original[-1]
+ ),
+ ),
+ "vmag",
+ ]
+ ),
+ 3,
)
-
- return fits.HDUList(
- [self._make_primary_hdu(file_type="lc"), table_hdu_ap, table_hdu_psf]
+ if "vmag" in self.ephem
+ else None,
+ comment="[mag] predicted V magnitude",
+ after="EQUINOX",
+ )
+ hdu.header.set(
+ "HMAG",
+ round(
+ np.nanmean(
+ self.ephem.loc[
+ np.logical_and(
+ self.ephem["time"]
+ >= (
+ self.time_original[0]
+ if self.barycentric
+ else self.time_original[0] - self.timecorr_original[0]
+ ),
+ self.ephem["time"]
+ <= (
+ self.time_original[-1]
+ if self.barycentric
+ else self.time_original[-1] - self.timecorr_original[-1]
+ ),
+ ),
+ "hmag",
+ ]
+ ),
+ 3,
)
+ if "hmag" in self.ephem and ~np.isnan(self.ephem["hmag"]).all()
+ else None,
+ comment="[mag] predicted H absolute magnitude",
+ after="VMAG",
+ )
+ hdu.header.set(
+ "PERIHEL",
+ round(self.peri, 3) if hasattr(self, "peri") else None,
+ comment="[AU] perihelion distance",
+ after="HMAG",
+ )
+ hdu.header.set(
+ "ORBECC",
+ round(self.ecc, 3) if hasattr(self, "ecc") else None,
+ comment="orbit eccentricity",
+ after="PERIHEL",
+ )
+ hdu.header.set(
+ "ORBINC",
+ round(self.inc, 3) if hasattr(self, "inc") else None,
+ comment="[deg] orbit inclination",
+ after="ORBECC",
+ )
- # Return hdulist
- return fits.HDUList([self._make_primary_hdu(file_type="lc"), table_hdu_ap])
+ # RA and Dec rates are computed from predicted coordinates so TPF and LCF can use
+ # consistent values.
+ # Use np.unwrap() for RA to ensure angles correctly wrap at 0/360.
+ hdu.header.set(
+ "RARATE",
+ round(
+ np.nanmean(
+ np.gradient(
+ np.unwrap(
+ [coord.ra.value for coord in self.coords], period=360
+ ),
+ self.time,
+ )
+ * 3600
+ / 24
+ ),
+ 3,
+ ),
+ comment="[arcsec/h] average RA rate",
+ after="ORBINC",
+ )
+ hdu.header.set(
+ "DECRATE",
+ round(
+ np.nanmean(
+ np.gradient([coord.dec.value for coord in self.coords], self.time)
+ * 3600
+ / 24
+ ),
+ 3,
+ ),
+ comment="[arcsec/h] average Dec rate",
+ after="RARATE",
+ )
+ # Pixel speed is computed from input ephemeris so TPF and LCF can use consistent values.
+ hdu.header.set(
+ "PIXVEL",
+ round(
+ np.nanmean(
+ np.hypot(
+ np.gradient(self.ephemeris[:, 0], self.time),
+ np.gradient(self.ephemeris[:, 1], self.time),
+ )
+ / 24
+ ),
+ 3,
+ ),
+ comment="[pix/h] average speed",
+ after="DECRATE",
+ )
+
+ hdu.header.set(
+ "SUN_DIST",
+ round(np.nanmean(self.obs_params["sun_distance"]), 3)
+ if "sun_distance" in self.ephem
+ and ~np.isnan(self.ephem["sun_distance"]).all()
+ else None,
+ comment="[AU] average distance from Sun",
+ after="PIXVEL",
+ )
+ hdu.header.set(
+ "OBS_DIST",
+ round(np.nanmean(self.obs_params["obs_distance"]), 3)
+ if "obs_distance" in self.ephem
+ and ~np.isnan(self.ephem["obs_distance"]).all()
+ else None,
+ comment="[AU] average distance from TESS",
+ after="SUN_DIST",
+ )
+ hdu.header.set(
+ "STO_ANG",
+ round(np.nanmean(self.obs_params["sto_angle"]), 3)
+ if "sto_angle" in self.ephem and ~np.isnan(self.ephem["sto_angle"]).all()
+ else None,
+ comment="[deg] average Sun-Target-Observer angle",
+ after="OBS_DIST",
+ )
+
+ return hdu
def _save_hdulist(
self,
@@ -4220,7 +4733,7 @@ def _save_hdulist(
raise ValueError(
f"`file_type` must be one of: ['tpf', 'lc']. Not '{file_type}'"
)
- hdulist.writeto(outdir + file_name, overwrite=overwrite)
+ hdulist.writeto(outdir + file_name, overwrite=overwrite, checksum=True)
logger.info("Created file: {0}".format(outdir + file_name))
def animate_tpf(
@@ -4325,7 +4838,7 @@ def animate_tpf(
# To make installing `tess-asteroids` easier, ipython is not a dependency
# because we can assume it is installed when notebook-specific features are called.
logger.error(
- "ipython needs to be installed for animate() to work (e.g., `pip install ipython`)"
+ "ipython needs to be installed for `animate()` to work (e.g., `pip install ipython`)"
)
def create_lc_quality_mask(
@@ -4350,12 +4863,13 @@ def create_lc_quality_mask(
bad_spoc_bits : list or str
Defines SPOC bits corresponding to bad quality data. Can be one of:
- - "default" - mask bits defined by `default_bad_spoc_bits`.
- - "all" - mask all data with a SPOC quality flag.
- - "none" - mask no data.
- - list - mask custom bits provided in list.
- More information about the SPOC quality flags can be found in Section 9 of the TESS Science
- Data Products Description Document.
+ - "default" - mask bits defined by `default_bad_spoc_bits`.
+ - "all" - mask all data with a SPOC quality flag.
+ - "none" - mask no data.
+ - list - mask custom bits provided in list.
+
+ More information about the SPOC quality flags can be found in Section 9 of the TESS Science
+ Data Products Description Document.
bad_lc_bits : list or str
Defines bits corresponding to bad quality data from `_create_lc_quality()`.
Can be one of:
@@ -4422,6 +4936,7 @@ def plot_lc(
- "all" - mask all data with a SPOC quality flag.
- "none" - mask no data.
- list - mask custom bits provided in list.
+
More information about the SPOC quality flags can be found in Section 9 of the TESS Science
Data Products Description Document.
bad_ap_bits/bad_psf_bits : list or str
@@ -4487,7 +5002,12 @@ def plot_lc(
"Must have at least one `aperture` or `psf` lightcurve in `lc`."
)
fig, ax = plt.subplots(
- n_axes, 1, figsize=(8, 4 * n_axes), sharex=True, sharey=True
+ n_axes,
+ 1,
+ figsize=(8, 4 * n_axes),
+ sharex=True,
+ sharey=True,
+ constrained_layout=True,
)
ax = np.atleast_1d(ax)
@@ -4532,7 +5052,14 @@ def plot_lc(
ax[i].grid(ls=":")
ax[i].set_axisbelow(True)
ax[i].set_title(
- "Aperture{} photometry".format(i if len(lc[key]) > 1 else "")
+ "Aperture{0} photometry (method = '{1}', {3} = {2})".format(
+ i if len(lc[key]) > 1 else "",
+ lc_ap["ap_method"],
+ lc_ap["ap_param"],
+ "threshold"
+ if lc_ap["ap_method"] in ["prf", "threshold"]
+ else "R value",
+ )
)
elif key == "psf":
@@ -4591,7 +5118,6 @@ def plot_lc(
fig.suptitle(
f"Asteroid {self.target} in Sector {self.sector} Camera {self.camera} CCD {self.ccd}"
)
- fig.tight_layout()
# Save figure
if save:
@@ -4644,18 +5170,26 @@ def from_name(
-------
MovingTPF :
Initialised MovingTPF with ephemeris and orbital elements from JPL/Horizons.
- Target ephemeris has columns ['time', 'sector', 'camera', 'ccd', 'column', 'row', 'vmag', 'hmag'].
+ Target ephemeris has columns ['time', 'sector', 'camera', 'ccd', 'column', 'row', 'vmag', 'hmag'
+ 'sun_distance', 'obs_distance', 'sto_angle'].
- 'time' : float with units (JD - 2457000) in TDB at spacecraft.
- 'sector', 'camera', 'ccd' : int
- 'column', 'row' : float. These are one-indexed, where the lower left pixel of the FFI is (1,1).
- 'vmag' : float. Visual magnitude.
- 'hmag' : float. Absolute magntiude.
+ - 'sun_distance' : float. Distance from Sun, in AU.
+ - 'obs_distance' : float. Distance from observer (TESS), in AU.
+ - 'sto_angle' : float. Sun-Target-Observer phase angle, in degrees. Closely approximates true phase angle. See Horizons documentation for definition: https://ssd.jpl.nasa.gov/horizons/manual.html#obsquan
"""
# Get target ephemeris and orbital elements using tess-ephem
- logger.info("Retrieving ephemeris for target {0}.".format(target))
- df_ephem, orbital_elements = ephem(
+ logger.info(
+ "Retrieving ephemeris for target {0} in sector {1}, camera {2}, ccd {3}.".format(
+ target, sector, camera, ccd
+ )
+ )
+ df_ephem, metadata = ephem(
target, sector=sector, time_step=time_step, orbital_elements=True
)
@@ -4695,13 +5229,19 @@ def from_name(
"row",
"vmag",
"hmag",
+ "sun_distance",
+ "obs_distance",
+ "sto_angle",
]
].reset_index(drop=True)
- # Rename keys in orbital_elements dictionary
- orbital_elements["inclination"] = orbital_elements.pop("orbital_inclination")
- orbital_elements["perihelion"] = orbital_elements.pop("perihelion_distance")
+ # Rename keys in metadata dictionary
+ metadata["inclination"] = metadata.pop("orbital_inclination")
+ metadata["perihelion"] = metadata.pop("perihelion_distance")
+
+ # Add date of query to metadata dictionary
+ metadata["ephem_date"] = datetime.now().strftime("%Y-%m-%d")
return MovingTPF(
- target=target, ephem=df_ephem, barycentric=False, metadata=orbital_elements
+ target=target, ephem=df_ephem, barycentric=False, metadata=metadata
)
diff --git a/src/tess_asteroids/utils.py b/src/tess_asteroids/utils.py
index 0870f1d..20fb743 100644
--- a/src/tess_asteroids/utils.py
+++ b/src/tess_asteroids/utils.py
@@ -9,6 +9,7 @@
import numpy as np
import pandas as pd
from astropy.coordinates import SkyCoord
+from astropy.io.fits import BinTableHDU
from astropy.visualization import simple_norm
from astropy.wcs.utils import fit_wcs_from_points
from matplotlib import animation, colors, patches
@@ -29,6 +30,8 @@ def calculate_TESSmag(
This function assumes that the background flux has been perfectly removed, i.e. the only flux is that
from the target. It can account for flux outside of the aperture via `flux_fraction`.
+ This function returns the symmetric errorbar, as well as asymmetric errorbars.
+
Parameters
----------
flux : float or ndarray
@@ -43,7 +46,11 @@ def calculate_TESSmag(
mag : float or ndarray
TESS magnitude.
mag_err : float or ndarray
- Error on TESS magnitude.
+ Symmetric error on TESS magnitude.
+ mag_uerr : float or ndarray
+ Upper error on TESS magnitude.
+ mag_lerr : float or ndarray
+ Lower error on TESS magnitude.
"""
# Check that all values of flux fraction are within allowed range:
@@ -69,13 +76,30 @@ def calculate_TESSmag(
flux /= flux_fraction
flux_err /= flux_fraction
- # Calculate magnitude and error.
+ # Calculate magnitude and symmetric error.
mag = -2.5 * np.log10(flux) + TESSmag_zero_point
mag_err = np.sqrt(
(TESSmag_zero_point_err) ** 2 + ((2.5 / np.log(10)) * (flux_err / flux)) ** 2
)
- return mag, mag_err
+ # Calculate asymmetric errors (upper error is undefined if flux - flux_err <= 0)
+ # Catch warnings that arise if flux - flux_err <= 0
+ with warnings.catch_warnings():
+ warnings.filterwarnings(
+ "ignore",
+ message="invalid value encountered in log10",
+ category=RuntimeWarning,
+ )
+ mag_uerr = np.sqrt(
+ ((-2.5 * np.log10(flux - flux_err) + TESSmag_zero_point) - mag) ** 2
+ + (TESSmag_zero_point_err) ** 2
+ )
+ mag_lerr = np.sqrt(
+ (mag - (-2.5 * np.log10(flux + flux_err) + TESSmag_zero_point)) ** 2
+ + (TESSmag_zero_point_err) ** 2
+ )
+
+ return mag, mag_err, mag_uerr, mag_lerr
def target_observability(
@@ -333,6 +357,10 @@ def make_wcs_header(shape: Tuple[int, int]):
# Turn WCS into header
wcs_header = wcs.to_header(relax=True)
+ # Remove keywords that we do not want in TPF
+ for keyword in ["RADESYS", "MJDREF", "LONPOLE", "LATPOLE"]:
+ wcs_header.remove(keyword)
+
# Add the physical WCS keywords
wcs_header.set("CRVAL1P", corner[1], "value at reference CCD column")
wcs_header.set("CRVAL2P", corner[0], "value at reference CCD row")
@@ -355,6 +383,35 @@ def make_wcs_header(shape: Tuple[int, int]):
return wcs_header
+def add_column_header_comments(table_hdu: BinTableHDU):
+ """
+ Add comments to FITS column header keywords (e.g. TTYPE, TFORM, TUNIT)
+ in Binary table HDU.
+
+ Parameters
+ ----------
+ table_hdu : astropy.io.fits.BinTableHDU
+ The binary table HDU to which header comments will be added.
+ """
+
+ # Define comment for each column keyword
+ keywords = {
+ "TTYPE": "column name",
+ "TFORM": "column format",
+ "TUNIT": "column unit",
+ "TNULL": "column null value",
+ "TDISP": "column display format",
+ "TDIM": "column dimensions",
+ }
+
+ # Add comments to header keywords in table HDU
+ for i in range(1, table_hdu.header["TFIELDS"] + 1):
+ for keyword, comment in keywords.items():
+ keyword_index = f"{keyword}{i}"
+ if keyword_index in table_hdu.header:
+ table_hdu.header.comments[keyword_index] = comment
+
+
def plot_img_aperture(
img: np.ndarray,
aperture_mask: Optional[np.ndarray] = None,
diff --git a/tests/test_movingtpf.py b/tests/test_movingtpf.py
index cdd60cd..5011f95 100644
--- a/tests/test_movingtpf.py
+++ b/tests/test_movingtpf.py
@@ -6,8 +6,7 @@
import pandas as pd
from astropy.io import fits
-from tess_asteroids import MovingTPF, TESSmag_zero_point, __version__
-from tess_asteroids.utils import calculate_TESSmag
+from tess_asteroids import MovingTPF, __version__
def test_from_name():
@@ -28,6 +27,11 @@ def test_from_name():
assert min(target.ephem["time"]) >= 2458463.5 - 2457000
assert max(target.ephem["time"]) <= 2458490.5 - 2457000
+ # Previous JPL Horizons query reveals Sun distance should always be between 2 and 2.2 AU during sector 6
+ assert np.logical_and(
+ target.ephem["sun_distance"] > 2, target.ephem["sun_distance"] < 2.2
+ ).all()
+
# Asteroid 1994 EL3 is observed by camera 1, CCDs 1 and 2 during sector 6.
target = MovingTPF.from_name("1994 EL3", sector=6, camera=1, ccd=1)
assert target.sector == 6
@@ -90,6 +94,17 @@ def test_data_logic(caplog):
== (target.time_original - target.timecorr_original)
).all()
+ # Check the observing geometry parameters have been correctly set to np.nan
+ assert np.isnan(target.obs_params["sun_distance"]).all()
+ assert np.isnan(target.obs_params["obs_distance"]).all()
+ assert np.isnan(target.obs_params["sto_angle"]).all()
+ assert (
+ len(target.obs_params["sun_distance"])
+ == len(target.obs_params["obs_distance"])
+ == len(target.obs_params["sto_angle"])
+ == len(target.time)
+ )
+
# Check magnitude of time correction derived by lkspacecraft
# Maximum Earth to SS barycenter is 500sec, with an
# additional offset to account for TESS.
@@ -161,11 +176,12 @@ def test_create_threshold_aperture():
target.reshape_data()
target.background_correction(method="rolling")
- aperture_mask = target._create_threshold_aperture(
+ aperture_mask, ap_param = target._create_threshold_aperture(
threshold=3.0, reference_pixel="center"
)
assert aperture_mask.shape == target.flux.shape
+ assert ap_param == 3.0
assert (
np.median(aperture_mask.reshape((target.time.shape[0], -1)).sum(axis=1)) == 7.0
)
@@ -183,12 +199,15 @@ def test_create_prf_aperture():
target.get_data(shape=(11, 11))
# Make aperture from PRF model
- aperture_mask = target._create_prf_aperture()
+ aperture_mask, ap_param = target._create_prf_aperture()
# Check shape of the PRF model and aperture
assert target.prf_model.shape == (len(target.time), *target.shape)
assert aperture_mask.shape == (len(target.time), *target.shape)
+ # Check default value of threhsold
+ assert ap_param == 0.01
+
# Check that each frame of the PRF model sums to one
# Note: rounding errors result in some values being very close, but not equal,
# to one. Therefore, round to 10dp before asserting sum is one.
@@ -219,12 +238,14 @@ def test_create_ellipse_aperture():
target.reshape_data()
target.background_correction(method="rolling")
- ellip_mask, params = target._create_ellipse_aperture(return_params=True)
+ ellip_mask, R, params = target._create_ellipse_aperture(return_params=True)
# aperture mask
# for the test source the median number of pixels across all frames is 10
assert ellip_mask.shape == target.flux.shape
assert np.median(ellip_mask.reshape((target.time.shape[0], -1)).sum(axis=1)) == 10
+ # check default R value
+ assert R == 3.0
# ellipse parameters
# for the test source the centroid values should be within 0.2 pixels
# from the asteroid ephemeris
@@ -321,9 +342,13 @@ def test_make_tpf():
assert hdul[0].header["SL_CORR"].strip() == "pca"
assert hdul[0].header["VMAG"] > 0
assert hdul[0].header["HMAG"] > 0
+ assert hdul[0].header["STO_ANG"] > 0
+ assert hdul[0].header["OBS_DIST"] > 0
+ assert hdul[0].header["SUN_DIST"] > 0
assert "SPOCDATE" in hdul[0].header.keys()
assert "TIME" in hdul[1].columns.names
assert "TIMECORR" in hdul[1].columns.names
+ assert "CADENCENO" in hdul[3].columns.names
assert "APERTURE" in hdul[3].columns.names
assert "PIXEL_QUALITY" in hdul[3].columns.names
assert "CORNER1" in hdul[3].columns.names
@@ -384,7 +409,8 @@ def test_to_lightcurve_aperture():
assert len(target.lc["aperture"]["TESSmag"]) == len(target.time)
assert len(target.lc["aperture"]["quality"]) == len(target.time)
assert len(target.lc["aperture"]["flux_fraction"]) == len(target.time)
- assert len(target.lc["aperture"]["n_pixels"]) == len(target.time)
+ assert len(target.lc["aperture"]["n_pix"]) == len(target.time)
+ assert len(target.lc["aperture"]["n_pix_star"]) == len(target.time)
assert len(target.lc["aperture"]["bg_std"]) == len(target.time)
# Check the average centroid is within 1/2 a pixel of the center of the TPF.
@@ -443,6 +469,7 @@ def test_to_lightcurve_psf():
assert len(target.lc["psf"]["TESSmag_err"]) == len(target.time)
assert len(target.lc["psf"]["quality"]) == len(target.time)
assert len(target.lc["psf"]["bg_std"]) == len(target.time)
+ assert len(target.lc["psf"]["sun_distance"]) == len(target.time)
# Check the upper and lower errors are nan
assert np.isnan(target.lc["psf"]["time_uerr"]).all()
@@ -473,6 +500,7 @@ def test_to_lightcurve_psf():
assert len(target.lc["psf"]["TESSmag_err"]) < len(target.time)
assert len(target.lc["psf"]["quality"]) < len(target.time)
assert len(target.lc["psf"]["bg_std"]) < len(target.time)
+ assert len(target.lc["psf"]["sun_distance"]) < len(target.time)
# Check the upper and lower errors are not nan
assert ~np.isnan(target.lc["psf"]["time_uerr"]).all()
@@ -493,43 +521,6 @@ def test_to_lightcurve_psf():
assert np.all(target.lc["psf"]["red_chi2"][target.lc["psf"]["quality"] == 0] >= 0)
-def test_calculate_TESSmag():
- """
- Check expected behaviour of calculate_TESSmag() for some simple test cases.
- """
-
- # If flux_fraction = 1, magnitude should be equal to zero-point magnitude.
- mag, _ = calculate_TESSmag(1.0, 0.1, 1.0)
- assert mag == TESSmag_zero_point
-
- # If flux = NaN, magnitude should be NaN.
- mag, _ = calculate_TESSmag(np.nan, 0.1, 1.0)
- assert np.isnan(mag)
-
- # If flux, flux_err and flux_frac are arrays, mag/mag_err should have the same length.
- flux = np.array([0.1, 0.5, 0.9, 1.5])
- flux_err = np.array([0.01, 0.05, 0.09, 0.15])
- flux_frac = np.array([1.0, 0.5, 0.8, 0.9])
- mag, mag_err = calculate_TESSmag(flux, flux_err, flux_frac)
- assert len(mag) == len(flux)
- assert len(mag_err) == len(flux)
-
- # If any value of flux <= 0, corresponding mag/mag_err should be NaN.
- flux[0] = -0.3
- mag, mag_err = calculate_TESSmag(flux, flux_err, flux_frac)
- assert np.isnan(mag[0])
- assert np.isnan(mag_err[0])
-
- # If any value of flux_frac < 0, function should return ValueError.
- flux_frac[2] = -0.3
- try:
- calculate_TESSmag(flux, flux_err, flux_frac)
- except ValueError:
- assert True
- else:
- assert False
-
-
def test_make_lc():
"""
Check that make_lc() correctly saves the LCF, that the file has the expected attributes
@@ -539,7 +530,7 @@ def test_make_lc():
# Make TPF for asteroid 1998 YT6
target = MovingTPF.from_name("1998 YT6", sector=6)
target.make_tpf(bg_method="rolling")
- target.make_lc(save=True, outdir="tests")
+ target.make_lc(method="aperture", save=True, outdir="tests")
# Check the file exists
assert os.path.exists("tests/tess-1998YT6-s0006-1-1-shape11x11_lc.fits")
@@ -554,28 +545,35 @@ def test_make_lc():
assert hdul[0].header["SL_CORR"].strip() == "n/a"
assert hdul[0].header["VMAG"] > 0
assert hdul[0].header["HMAG"] > 0
+ assert hdul[0].header["STO_ANG"] > 0
+ assert hdul[0].header["OBS_DIST"] > 0
+ assert hdul[0].header["SUN_DIST"] > 0
assert hdul[1].header["TESSMAG"] > 0
assert hdul[0].header["TESSMAG0"] > 0
assert "SPOCDATE" in hdul[0].header.keys()
# Check columns in lightcurve HDU
assert "TIME" in hdul[1].columns.names
- assert "TIMECORR" in hdul[1].columns.names
- assert "ORIGINAL_TIME" in hdul[1].columns.names
- assert "ORIGINAL_TIMECORR" in hdul[1].columns.names
assert "FLUX" in hdul[1].columns.names
assert "FLUX_ERR" in hdul[1].columns.names
assert "TESSMAG" in hdul[1].columns.names
assert "TESSMAG_ERR" in hdul[1].columns.names
assert "MOM_CENTR1" in hdul[1].columns.names
assert "RA" in hdul[1].columns.names
- assert "RA_PRED" in hdul[1].columns.names
- assert "EPHEM1" in hdul[1].columns.names
assert "NPIX" in hdul[1].columns.names
assert "BKG_STD" in hdul[1].columns.names
+ # Check columns in extras HDU
+ assert "TIME" in hdul[2].columns.names
+ assert "TIMECORR" in hdul[2].columns.names
+ assert "ORIGINAL_TIME" in hdul[2].columns.names
+ assert "ORIGINAL_TIMECORR" in hdul[2].columns.names
+ assert "RA_PRED" in hdul[2].columns.names
+ assert "EPHEM1" in hdul[2].columns.names
+ assert "SUN_DISTANCE" in hdul[2].columns.names
+
# Check the barycentric time correction has been applied.
- assert (hdul[1].data["TIME"] != hdul[1].data["ORIGINAL_TIME"]).all()
+ assert (hdul[2].data["TIME"] != hdul[2].data["ORIGINAL_TIME"]).all()
# 1998 YT6 is a main-belt asteroid, ensure the orbital elements are physical:
assert hdul[0].header["ORBECC"] >= 0 and hdul[0].header["ORBECC"] < 1
@@ -605,6 +603,124 @@ def test_make_lc():
os.remove("tests/tess-1998YT6-s0006-1-1-shape11x11_lc.fits")
+def test_multiple_apertures():
+ # Initialise MovingTPF for 1980 VR1
+ target = MovingTPF.from_name("1980 VR1", sector=1, camera=1, ccd=1)
+
+ # Get data, do background correction and compute pixel quality mask
+ target.get_data()
+ target.reshape_data()
+ target.background_correction()
+ target.create_pixel_quality()
+
+ # Create three PRF apertures and extract a light curve for each
+ lc = {"aperture": []}
+ for thresh in [0.01, 0.05, 0.1]:
+ target.create_aperture(method="prf", threshold=thresh)
+ lc["aperture"].append(target._aperture_photometry())
+
+ # PSF photometry with no bad quality masking
+ lc["psf"] = target._psf_photometry(bad_spoc_bits="none")
+
+ # Create HDUList for TPF and LCF
+ target.tpf_hdulist = target._make_tpf_hdulist(
+ ap_masks=[lc["aperture"][i]["ap_mask"] for i in range(len(lc["aperture"]))],
+ ap_methods=[lc["aperture"][i]["ap_method"] for i in range(len(lc["aperture"]))],
+ ap_params=[lc["aperture"][i]["ap_param"] for i in range(len(lc["aperture"]))],
+ )
+ target.lc_hdulist = target._make_lc_hdulist(lc=lc)
+
+ # Save TPF and LCF
+ target._save_hdulist(file_type="tpf", outdir="tests")
+ target._save_hdulist(file_type="lc", outdir="tests")
+
+ # Check the files exist
+ assert os.path.exists("tests/tess-1980VR1-s0001-1-1-shape11x11-moving_tp.fits")
+ assert os.path.exists("tests/tess-1980VR1-s0001-1-1-shape11x11_lc.fits")
+
+ # Open the TPF with astropy and check properties
+ with fits.open("tests/tess-1980VR1-s0001-1-1-shape11x11-moving_tp.fits") as hdul:
+ assert hdul[1].name == "PIXELS"
+ assert hdul[2].name == "APERTURE0"
+ assert hdul[3].name == "APERTURE1"
+ assert hdul[4].name == "APERTURE2"
+ assert hdul[5].name == "EXTRAS"
+
+ # Check all aperture HDUs have the expected shape
+ assert (
+ hdul[2].data.shape
+ == hdul[3].data.shape
+ == hdul[4].data.shape
+ == target.shape
+ )
+
+ # Check the aperture methods and parameters in the primary header.
+ assert (
+ hdul[0].header["AP0_TYPE"]
+ == hdul[0].header["AP1_TYPE"]
+ == hdul[0].header["AP2_TYPE"]
+ == "prf"
+ )
+ assert hdul[0].header["AP0_PAR"] == 0.01
+ assert hdul[0].header["AP1_PAR"] == 0.05
+ assert hdul[0].header["AP2_PAR"] == 0.1
+
+ # Open the LCF with astropy and check properties
+ with fits.open("tests/tess-1980VR1-s0001-1-1-shape11x11_lc.fits") as hdul:
+ assert hdul[1].name == "LIGHTCURVE_AP0"
+ assert hdul[2].name == "LIGHTCURVE_AP1"
+ assert hdul[3].name == "LIGHTCURVE_AP2"
+ assert hdul[4].name == "LIGHTCURVE_PSF"
+ assert hdul[5].name == "EXTRAS"
+
+ # All HDUs should have the same length
+ # This is only true because we did not use data masking or binning when creating the PSF LC.
+ assert (
+ len(hdul[1].data)
+ == len(hdul[2].data)
+ == len(hdul[3].data)
+ == len(hdul[4].data)
+ == len(hdul[5].data)
+ )
+
+ # Time should be shared between all extensions.
+ # This is only true because we did not use data masking or binning when creating the PSF LC.
+ assert all(
+ (a == hdul[1].data["TIME"]).all()
+ for a in [
+ hdul[2].data["TIME"],
+ hdul[3].data["TIME"],
+ hdul[4].data["TIME"],
+ hdul[5].data["TIME"],
+ ]
+ )
+
+ # All aperture LCs should have the same columns
+ assert hdul[1].columns.names == hdul[2].columns.names == hdul[3].columns.names
+
+ # Observing geometry parameters should be in the PSF and EXTRAS extensions only
+ assert "STO_ANGLE" not in hdul[1].columns.names
+ assert "STO_ANGLE" not in hdul[2].columns.names
+ assert "STO_ANGLE" not in hdul[3].columns.names
+ assert "STO_ANGLE" in hdul[4].columns.names
+ assert "STO_ANGLE" in hdul[5].columns.names
+
+ # Check the aperture methods and parameters in the aperture photometry HDUs.
+ assert (
+ hdul[1].header["AP_TYPE"]
+ == hdul[2].header["AP_TYPE"]
+ == hdul[3].header["AP_TYPE"]
+ == "prf"
+ )
+ assert hdul[1].header["AP_PAR"] == 0.01
+ assert hdul[2].header["AP_PAR"] == 0.05
+ assert hdul[3].header["AP_PAR"] == 0.1
+
+ # Delete the files
+ os.remove("tests/tess-1980VR1-s0001-1-1-shape11x11-moving_tp.fits")
+ os.remove("tests/tess-1980VR1-s0001-1-1-shape11x11_lc.fits")
+
+
def test_comet():
"""
Check that tess_asteriods runs successfully for an example comet.
@@ -627,7 +743,7 @@ def test_comet():
with fits.open("tests/tess-C2016N6-s0007-2-1-shape20x20-moving_tp.fits") as hdul:
# Check primary header
assert hdul[0].header["OBJECT"].strip() == "C/2016 N6"
- assert hdul[0].header["HMAG"] == 0
+ assert hdul[0].header["HMAG"] is None
# Delete the files
os.remove("tests/tess-C2016N6-s0007-2-1-shape20x20-moving_tp.fits")
diff --git a/tests/test_utils.py b/tests/test_utils.py
new file mode 100644
index 0000000..0398c80
--- /dev/null
+++ b/tests/test_utils.py
@@ -0,0 +1,53 @@
+import numpy as np
+
+from tess_asteroids import TESSmag_zero_point
+from tess_asteroids.utils import calculate_TESSmag
+
+
+def test_calculate_TESSmag():
+ """
+ Check expected behaviour of calculate_TESSmag() for some simple test cases.
+ """
+
+ # If flux_fraction = 1, magnitude should be equal to zero-point magnitude.
+ mag, _, _, _ = calculate_TESSmag(1.0, 0.1, 1.0)
+ assert mag == TESSmag_zero_point
+
+ # If flux = NaN, magnitude should be NaN.
+ mag, _, _, _ = calculate_TESSmag(np.nan, 0.1, 1.0)
+ assert np.isnan(mag)
+
+ # If flux, flux_err and flux_frac are arrays, mag and errors should have the same length.
+ flux = np.array([0.1, 0.5, 0.9, 1.5])
+ flux_err = np.array([0.01, 0.05, 0.09, 0.15])
+ flux_frac = np.array([1.0, 0.5, 0.8, 0.9])
+ mag, mag_err, mag_uerr, mag_lerr = calculate_TESSmag(flux, flux_err, flux_frac)
+ assert len(mag) == len(flux)
+ assert len(mag_err) == len(flux)
+ assert len(mag_uerr) == len(flux)
+ assert len(mag_lerr) == len(flux)
+
+ # If any value of flux <= 0, corresponding mag and errors should be NaN.
+ flux[0] = -0.3
+ mag, mag_err, mag_uerr, mag_lerr = calculate_TESSmag(flux, flux_err, flux_frac)
+ assert np.isnan(mag[0])
+ assert np.isnan(mag_err[0])
+ assert np.isnan(mag_uerr[0])
+ assert np.isnan(mag_lerr[0])
+
+ # If any value of flux - flux_err <= 0, only mag_uerr should be NaN.
+ flux[0] = 0.005
+ mag, mag_err, mag_uerr, mag_lerr = calculate_TESSmag(flux, flux_err, flux_frac)
+ assert ~np.isnan(mag[0])
+ assert ~np.isnan(mag_err[0])
+ assert np.isnan(mag_uerr[0])
+ assert ~np.isnan(mag_lerr[0])
+
+ # If any value of flux_frac < 0, function should return ValueError.
+ flux_frac[2] = -0.3
+ try:
+ calculate_TESSmag(flux, flux_err, flux_frac)
+ except ValueError:
+ assert True
+ else:
+ assert False