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vp_utils.py
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218 lines (175 loc) · 4.94 KB
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import numpy as np
# Shamelessly stolen from here: https://github.com/ramanans1/EKF-SLAM/blob/master/tree_extraction.py
# Small modifications by Odin Aleksander Severinsen
def detectTrees(scan):
M11 = 75
M10 = 1
daa = 5 * np.pi / 306
M2 = 1.5
M2a = 10 * np.pi / 360
M3 = 3
M5 = 1
daMin2 = 2 * np.pi / 360
RR = scan
AA = np.array(range(361)) * np.pi / 360
(ii1,) = np.where(RR < M11)
L1 = len(ii1)
if L1 < 1:
return []
R1 = RR[ii1]
A1 = AA[ii1]
ii2 = np.flatnonzero((np.abs(np.diff(R1)) > M2) | (np.diff(A1) > M2a))
L2 = len(ii2) + 1
ii2u = np.append(ii2, L1 - 1)
ii2 = np.insert(ii2 + 1, 0, 0)
# ii2u = int16([ ii2, L1 ])
# ii2 = int16([1, ii2+1 ])
# %ii2 , size(R1) ,
R2 = R1[ii2]
A2 = A1[ii2]
A2u = A1[ii2u]
R2u = R1[ii2u]
x2 = R2 * np.cos(A2)
y2 = R2 * np.sin(A2)
x2u = R2u * np.cos(A2u)
y2u = R2u * np.sin(A2u)
flag = np.zeros(L2)
L3 = 0
M3c = M3 * M3
if L2 > 1:
L2m = L2 - 1
dx2 = x2[1:L2] - x2u[:L2m]
dy2 = y2[1:L2] - y2u[:L2m]
dl2 = dx2 * dx2 + dy2 * dy2
ii3 = np.flatnonzero(dl2 < M3c)
L3 = len(ii3)
if L3 > 0:
flag[ii3] = 1
flag[ii3 + 1] = 1
if L2 > 2:
L2m = L2 - 2
dx2 = x2[2:L2] - x2u[0:L2m]
dy2 = y2[2:L2] - y2u[0:L2m]
dl2 = dx2 * dx2 + dy2 * dy2
ii3 = np.flatnonzero(dl2 < M3c)
L3b = len(ii3)
if L3b > 0:
flag[ii3] = 1
flag[ii3 + 2] = 1
L3 = L3 + L3b
if L2 > 3:
L2m = L2 - 3
dx2 = x2[3:L2] - x2u[0:L2m]
dy2 = y2[3:L2] - y2u[0:L2m]
dl2 = dx2 * dx2 + dy2 * dy2
ii3 = np.flatnonzero(dl2 < M3c)
L3b = len(ii3)
if L3b > 0:
flag[ii3] = 1
flag[ii3 + 3] = 1
L3 = L3 + L3b
if L2 > 1:
ii3 = np.array(range(L2 - 1))
ii3 = np.flatnonzero(
(A2[ii3 + 1] - A2u[ii3]) < daMin2
) # objects close (in angle) from viewpoint.
L3b = len(ii3)
if L3b > 0:
ff = R2[ii3 + 1] > R2u[ii3] # which object is in the back?
ii3 = ii3 + ff
flag[ii3] = 1 # mark them for the deletion
L3 = L3 + L3b
iixx = ii3
if L3 > 0:
ii3 = np.flatnonzero(flag == 0)
L3 = len(ii3)
ii4 = ii2[ii3].astype(np.float64)
ii4u = ii2u[ii3].astype(np.float64)
R4 = R2[ii3]
R4u = R2u[ii3]
A4 = A2[ii3]
A4u = A2u[ii3]
x4 = x2[ii3]
y4 = y2[ii3]
x4u = x2u[ii3]
y4u = y2u[ii3]
else:
ii4 = ii2.astype(np.float64)
ii4u = ii2u.astype(np.float64)
R4 = R2
R4u = R2u
A4 = A2
A4u = A2u
x4 = x2
y4 = y2
x4u = x2u
y4u = y2u
dx2 = x4 - x4u
dy2 = y4 - y4u
dl2 = dx2 * dx2 + dy2 * dy2
ii5 = np.flatnonzero(dl2 < (M5 * M5))
L5 = len(ii5)
if L5 < 1:
return np.zeros((0, 2))
R5 = R4[ii5]
R5u = R4u[ii5]
A5 = A4[ii5]
A5u = A4u[ii5]
ii4 = ii4[ii5]
ii4u = ii4u[ii5]
ii5 = np.flatnonzero((R5 > M10) & (A5 > daa) & (A5u < (np.pi - daa)))
L5 = len(ii5)
if L5 < 1:
return np.zeros((0, 2))
R5 = R5[ii5]
R5u = R5u[ii5]
A5 = A5[ii5]
A5u = A5u[ii5]
ii4 = ii4[ii5]
ii4u = ii4u[ii5]
dL5 = (A5u + np.pi / 360 - A5) * (R5 + R5u) / 2
compa = np.abs(R5 - R5u) < (dL5 / 3)
ii6 = np.flatnonzero(~compa)
ii6 = ii4[ii6]
ii5 = np.flatnonzero(compa)
L5 = len(ii5)
if L5 < 1:
return np.zeros((0, 2))
R5 = R5[ii5]
R5u = R5u[ii5]
A5 = A5[ii5]
A5u = A5u[ii5]
ii4 = ii4[ii5]
ii4u = ii4u[ii5]
dL5 = dL5[ii5]
auxi = (ii4 + ii4u) / 2
iia = np.floor(auxi)
iib = np.ceil(auxi)
Rs = (R1[iia.astype(int)] + R1[iib.astype(int)]) / 2
ranges = Rs + dL5 / 2.0
angles = (A5 + A5u) / 2.0 - np.pi / 2
diameters = dL5
# z = np.array([[ranges], [angles]]).squeeze().T
z = np.vstack((ranges, angles)).T # keeps the dims
# if z.shape != (2,): # to check for equality, all passed 19.oct 23:45 until k=3000
# assert np.allclose(np.vstack((ranges, angles)).T, z)
# else:
# assert np.allclose(np.vstack((ranges, angles)).T[0], z)
return z
def odometry(ve, alpha, dt, car):
vc = ve / (1 - car.H * np.tan(alpha) / car.L)
dp = dt * vc * np.tan(alpha) / car.L
dx = dt * vc * np.sinc(dp / np.pi)
if np.abs(dp) < 0.001:
# Taylor approximation
dy = -dt * vc * (dp / 2 - dp ** 3 / 24 + dp ** 5 / 720)
else:
dy = dt * vc * (np.cos(dp) - 1) / dp
odo = np.array([dx, dy, dp])
return odo
class Car:
def __init__(self, L, H, a, b):
self.L = L
self.H = H
self.a = a
self.b = b