From b91e4e4908b7fd64a5b577aa5a8365edf992ef36 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 14:03:59 +0600 Subject: [PATCH 01/80] Delete SRS/practice_1/practice_1.ipynb --- SRS/practice_1/practice_1.ipynb | 20 -------------------- 1 file changed, 20 deletions(-) delete mode 100644 SRS/practice_1/practice_1.ipynb diff --git a/SRS/practice_1/practice_1.ipynb b/SRS/practice_1/practice_1.ipynb deleted file mode 100644 index a78dbb19..00000000 --- a/SRS/practice_1/practice_1.ipynb +++ /dev/null @@ -1,20 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# Practice 1\n", - "\n", - "To be added" - ] - } - ], - "metadata": { - "language_info": { - "name": "python" - } - }, - "nbformat": 4, - "nbformat_minor": 2 -} From 32a59447d9aad3fb4f340a515509211a755b4587 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:11:15 +0600 Subject: [PATCH 02/80] Create Task_1.md --- SRS/practice_1/Task_1.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_1/Task_1.md diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_1/Task_1.md @@ -0,0 +1 @@ + From 6a64d8beae7fb1db38e82706f26b731d8566c071 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:21:16 +0600 Subject: [PATCH 03/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 6 +++++- 1 file changed, 5 insertions(+), 1 deletion(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index 8b137891..62244164 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -1 +1,5 @@ - +1. Look in the "Task_1_list" table and find yourself. +2. Look in the "Integrators.ipynb" file and use these functions for your task. +3. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. +4. Compare performance of these methods, dicsuss and conclude your thoughts in the .pdf report. +5. Name of the report should be "ISU_YourName_task1.pdf" From 7bfcb907bc64ba4e400c746ee3edfe08851dcc2b Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:24:59 +0600 Subject: [PATCH 04/80] Add files via upload --- SRS/practice_1/integrators.ipynb | 161 +++++++++++++++++++++++++++++++ 1 file changed, 161 insertions(+) create mode 100644 SRS/practice_1/integrators.ipynb diff --git a/SRS/practice_1/integrators.ipynb b/SRS/practice_1/integrators.ipynb new file mode 100644 index 00000000..379d0ad5 --- /dev/null +++ b/SRS/practice_1/integrators.ipynb @@ -0,0 +1,161 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 8, + "id": "25dad5ea", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "\n", + "def pendulum_dynamics(x):\n", + " \"\"\"\n", + " Pendulum dynamics: d²θ/dt² = -(g/l) * sin(θ)\n", + " State vector x = [θ, dθ/dt]\n", + " \"\"\"\n", + " l = 1.0\n", + " g = 9.81\n", + " \n", + " theta = x[0]\n", + " theta_dot = x[1]\n", + " \n", + " theta_ddot = -(g/l) * np.sin(theta)\n", + " \n", + " return np.array([theta_dot, theta_ddot])\n", + "\n", + "def forward_euler(fun, x0, Tf, h):\n", + " \"\"\"\n", + " Explicit Euler integration method\n", + " \"\"\"\n", + " t = np.arange(0, Tf + h, h)\n", + " x_hist = np.zeros((len(x0), len(t)))\n", + " x_hist[:, 0] = x0\n", + " \n", + " for k in range(len(t) - 1):\n", + " x_hist[:, k + 1] = x_hist[:, k] + h * fun(x_hist[:, k])\n", + " \n", + " return x_hist, t\n", + "\n", + "def backward_euler(fun, x0, Tf, h, tol=1e-8, max_iter=100):\n", + " \"\"\"\n", + " Implicit Euler integration method using fixed-point iteration\n", + " \"\"\"\n", + " t = np.arange(0, Tf + h, h)\n", + " x_hist = np.zeros((len(x0), len(t)))\n", + " x_hist[:, 0] = x0\n", + " \n", + " for k in range(len(t) - 1):\n", + " x_hist[:, k + 1] = x_hist[:, k] # Initial guess\n", + " \n", + " for i in range(max_iter):\n", + " x_next = x_hist[:, k] + h * fun(x_hist[:, k + 1])\n", + " error = np.linalg.norm(x_next - x_hist[:, k + 1])\n", + " x_hist[:, k + 1] = x_next\n", + " \n", + " if error < tol:\n", + " break\n", + " \n", + " return x_hist, t\n", + "\n", + "def runge_kutta4(fun, x0, Tf, h):\n", + " \"\"\"\n", + " 4th order Runge-Kutta integration method\n", + " \"\"\"\n", + " t = np.arange(0, Tf + h, h)\n", + " x_hist = np.zeros((len(x0), len(t)))\n", + " x_hist[:, 0] = x0\n", + " \n", + " for k in range(len(t) - 1):\n", + " k1 = fun(x_hist[:, k])\n", + " k2 = fun(x_hist[:, k] + 0.5 * h * k1)\n", + " k3 = fun(x_hist[:, k] + 0.5 * h * k2)\n", + " k4 = fun(x_hist[:, k] + h * k3)\n", + " \n", + " x_hist[:, k + 1] = x_hist[:, k] + (h / 6.0) * (k1 + 2*k2 + 2*k3 + k4)\n", + " \n", + " return x_hist, t\n", + "\n", + "# Test all integrators\n", + "x0 = np.array([0.1, 0.0]) # Initial state: [angle, angular_velocity]\n", + "Tf = 10.0\n", + "h = 0.01\n", + "\n", + "# Forward Euler\n", + "x_fe, t_fe = forward_euler(pendulum_dynamics, x0, Tf, h)\n", + "\n", + "# Backward Euler \n", + "x_be, t_be = backward_euler(pendulum_dynamics, x0, Tf, h)\n", + "\n", + "# Runge-Kutta 4\n", + "x_rk4, t_rk4 = runge_kutta4(pendulum_dynamics, x0, Tf, h)\n", + "\n", + "# Plot results\n", + "plt.figure(figsize=(24, 8))\n", + "\n", + "plt.subplot(1, 3, 1)\n", + "plt.plot(t_fe, x_fe[0, :], label='Forward Euler')\n", + "plt.plot(t_be, x_be[0, :], label='Backward Euler')\n", + "plt.plot(t_rk4, x_rk4[0, :], label='RK4')\n", + "plt.xlabel('Time')\n", + "plt.ylabel('Angle (rad)')\n", + "plt.legend()\n", + "plt.title('Pendulum Angle vs Time')\n", + "\n", + "plt.subplot(1, 3, 2)\n", + "plt.plot(t_fe, x_fe[1, :], label='Forward Euler')\n", + "plt.plot(t_be, x_be[1, :], label='Backward Euler') \n", + "plt.plot(t_rk4, x_rk4[1, :], label='RK4')\n", + "plt.xlabel('Time')\n", + "plt.ylabel('Angular Velocity (rad/s)')\n", + "plt.legend()\n", + "plt.title('Angular Velocity vs Time')\n", + "\n", + "plt.subplot(1, 3, 3)\n", + "plt.plot(x_fe[0, :], x_fe[1, :], label='Forward Euler')\n", + "plt.plot(x_be[0, :], x_be[1, :], label='Backward Euler')\n", + "plt.plot(x_rk4[0, :], x_rk4[1, :], label='RK4')\n", + "plt.xlabel('Angle (rad)')\n", + "plt.ylabel('Angular Velocity (rad/s)')\n", + "plt.legend()\n", + "plt.title('Phase Portrait')\n", + "\n", + "plt.tight_layout()\n", + "plt.show()" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "srs", + "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": "3.10.12" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} From e39e2821e4db65176010bf33ed575374b29face5 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:26:31 +0600 Subject: [PATCH 05/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 11 ++++++----- 1 file changed, 6 insertions(+), 5 deletions(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index 62244164..285b6a0a 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -1,5 +1,6 @@ -1. Look in the "Task_1_list" table and find yourself. -2. Look in the "Integrators.ipynb" file and use these functions for your task. -3. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. -4. Compare performance of these methods, dicsuss and conclude your thoughts in the .pdf report. -5. Name of the report should be "ISU_YourName_task1.pdf" +1. Look in the [table]([/guides/content/editing-an-existing-page](https://docs.google.com/spreadsheets/d/1MFO6x2WuOzIZvYZm08gwcFw2lOKu-bSqmNkslq-nyiA/edit?usp=drive_link)) and find yourself: + +3. Look in the "Integrators.ipynb" file and use these functions for your task. +4. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. +5. Compare performance of these methods, dicsuss and conclude your thoughts in the .pdf report. +6. Name of the report should be "ISU_YourName_task1.pdf" From 1fb2576c6110b25299db7828362241995b477c3b Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:27:21 +0600 Subject: [PATCH 06/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index 285b6a0a..feeecd2c 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -1,4 +1,4 @@ -1. Look in the [table]([/guides/content/editing-an-existing-page](https://docs.google.com/spreadsheets/d/1MFO6x2WuOzIZvYZm08gwcFw2lOKu-bSqmNkslq-nyiA/edit?usp=drive_link)) and find yourself: +1. Look in the [table](https://docs.google.com/spreadsheets/d/1MFO6x2WuOzIZvYZm08gwcFw2lOKu-bSqmNkslq-nyiA/edit?usp=drive_link) and find yourself: 3. Look in the "Integrators.ipynb" file and use these functions for your task. 4. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. From 401f74021b0f122511671b38207326b2bce4ef82 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:28:33 +0600 Subject: [PATCH 07/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index feeecd2c..7a323186 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -1,5 +1,5 @@ -1. Look in the [table](https://docs.google.com/spreadsheets/d/1MFO6x2WuOzIZvYZm08gwcFw2lOKu-bSqmNkslq-nyiA/edit?usp=drive_link) and find yourself: - +1. Look in the [table](https://docs.google.com/spreadsheets/d/1MFO6x2WuOzIZvYZm08gwcFw2lOKu-bSqmNkslq-nyiA/edit?usp=sharing) and find yourself: + 3. Look in the "Integrators.ipynb" file and use these functions for your task. 4. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. 5. Compare performance of these methods, dicsuss and conclude your thoughts in the .pdf report. From fe38ded88e17508594fdf1395d7245106ed2032c Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:32:06 +0600 Subject: [PATCH 08/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 10 +++++++--- 1 file changed, 7 insertions(+), 3 deletions(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index 7a323186..3de3b722 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -1,6 +1,10 @@ 1. Look in the [table](https://docs.google.com/spreadsheets/d/1MFO6x2WuOzIZvYZm08gwcFw2lOKu-bSqmNkslq-nyiA/edit?usp=sharing) and find yourself: 3. Look in the "Integrators.ipynb" file and use these functions for your task. -4. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. -5. Compare performance of these methods, dicsuss and conclude your thoughts in the .pdf report. -6. Name of the report should be "ISU_YourName_task1.pdf" +4. Solve analytically the ODE in the form of: +$$ +a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d +$$ +6. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. +7. Compare performance of these methods, dicsuss and conclude your thoughts in the .pdf report. +8. Name of the report should be "ISU_YourName_task1.pdf" From 342478f693592fbcbdf7749febf514100ab07e9b Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:32:31 +0600 Subject: [PATCH 09/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 4 +--- 1 file changed, 1 insertion(+), 3 deletions(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index 3de3b722..85d3f01a 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -2,9 +2,7 @@ 3. Look in the "Integrators.ipynb" file and use these functions for your task. 4. Solve analytically the ODE in the form of: -$$ -a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d -$$ +$$ a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d $$ 6. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. 7. Compare performance of these methods, dicsuss and conclude your thoughts in the .pdf report. 8. Name of the report should be "ISU_YourName_task1.pdf" From 3837db06e3a7eb2099eac9ac4190beaae3e90c12 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:33:21 +0600 Subject: [PATCH 10/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index 85d3f01a..1de753e4 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -2,7 +2,7 @@ 3. Look in the "Integrators.ipynb" file and use these functions for your task. 4. Solve analytically the ODE in the form of: -$$ a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d $$ +$ a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d $ 6. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. 7. Compare performance of these methods, dicsuss and conclude your thoughts in the .pdf report. 8. Name of the report should be "ISU_YourName_task1.pdf" From 16319fc33ddfd8e74001431b515462751c360201 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:33:45 +0600 Subject: [PATCH 11/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 3 +++ 1 file changed, 3 insertions(+) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index 1de753e4..ec89ac5e 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -3,6 +3,9 @@ 3. Look in the "Integrators.ipynb" file and use these functions for your task. 4. Solve analytically the ODE in the form of: $ a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d $ + +Euler's formula is $e^{i\pi} + 1 = 0$. + 6. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. 7. Compare performance of these methods, dicsuss and conclude your thoughts in the .pdf report. 8. Name of the report should be "ISU_YourName_task1.pdf" From e9663b03e8978d126b03baf8bc953065acdc5f0f Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:34:04 +0600 Subject: [PATCH 12/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 3 ++- 1 file changed, 2 insertions(+), 1 deletion(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index ec89ac5e..b43aa41c 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -2,7 +2,8 @@ 3. Look in the "Integrators.ipynb" file and use these functions for your task. 4. Solve analytically the ODE in the form of: -$ a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d $ + +$a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d$ Euler's formula is $e^{i\pi} + 1 = 0$. From 823b9c529f6dd0086ff621b23da3e2b2edb4608f Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:34:26 +0600 Subject: [PATCH 13/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 4 +--- 1 file changed, 1 insertion(+), 3 deletions(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index b43aa41c..b044e108 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -5,8 +5,6 @@ $a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d$ -Euler's formula is $e^{i\pi} + 1 = 0$. - 6. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. -7. Compare performance of these methods, dicsuss and conclude your thoughts in the .pdf report. +7. Compare results of these methods with analytical solution, dicsuss and conclude your thoughts in the .pdf report. 8. Name of the report should be "ISU_YourName_task1.pdf" From e8cda951ddf341c8f2df2f4d19dd49a7a73e345e Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:43:34 +0600 Subject: [PATCH 14/80] Create Task_2.md --- SRS/practice_2/Task_2.md | 13 +++++++++++++ 1 file changed, 13 insertions(+) create mode 100644 SRS/practice_2/Task_2.md diff --git a/SRS/practice_2/Task_2.md b/SRS/practice_2/Task_2.md new file mode 100644 index 00000000..3b9d63f0 --- /dev/null +++ b/SRS/practice_2/Task_2.md @@ -0,0 +1,13 @@ +1. Look in the [table](https://docs.google.com/spreadsheets/d/1cV1CvAwOWxDQwrhasFfoV0_T6r5pmklhSiCanFWS2I4/edit?usp=sharing) and find yourself: + +3. Compose the ODE from the mass spring damper system using variants below: + +image + +Use method described in this lecture. +4. #Try to solve analytically the ODE you composed. If you can't solve it, describe the reason and why? + + +6. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. +7. Compare results of these methods with analytical solution, dicsuss and conclude your thoughts in the .pdf report. +8. Name of the report should be "ISU_YourName_task1.pdf" From b215248d04aa23e8d2dbaa394612720156dc544b Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:44:26 +0600 Subject: [PATCH 15/80] Update Task_2.md --- SRS/practice_2/Task_2.md | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/SRS/practice_2/Task_2.md b/SRS/practice_2/Task_2.md index 3b9d63f0..021d384f 100644 --- a/SRS/practice_2/Task_2.md +++ b/SRS/practice_2/Task_2.md @@ -2,9 +2,9 @@ 3. Compose the ODE from the mass spring damper system using variants below: -image +image -Use method described in this lecture. +Use method described in ```SRS/lecture_1/lecture_1.pdf```. 4. #Try to solve analytically the ODE you composed. If you can't solve it, describe the reason and why? From 7ebd8acdb94fbe3451ac147fbaf6e58959dc2365 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:44:42 +0600 Subject: [PATCH 16/80] Update Task_2.md --- SRS/practice_2/Task_2.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_2/Task_2.md b/SRS/practice_2/Task_2.md index 021d384f..15b76266 100644 --- a/SRS/practice_2/Task_2.md +++ b/SRS/practice_2/Task_2.md @@ -2,7 +2,7 @@ 3. Compose the ODE from the mass spring damper system using variants below: -image +image Use method described in ```SRS/lecture_1/lecture_1.pdf```. 4. #Try to solve analytically the ODE you composed. If you can't solve it, describe the reason and why? From 3637747702909f7aeee47d47741d474f9f66370e Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:45:14 +0600 Subject: [PATCH 17/80] Update Task_2.md --- SRS/practice_2/Task_2.md | 3 ++- 1 file changed, 2 insertions(+), 1 deletion(-) diff --git a/SRS/practice_2/Task_2.md b/SRS/practice_2/Task_2.md index 15b76266..60f84b4b 100644 --- a/SRS/practice_2/Task_2.md +++ b/SRS/practice_2/Task_2.md @@ -2,7 +2,8 @@ 3. Compose the ODE from the mass spring damper system using variants below: -image +image + Use method described in ```SRS/lecture_1/lecture_1.pdf```. 4. #Try to solve analytically the ODE you composed. If you can't solve it, describe the reason and why? From f1e603447c9c67f2bfb1cc8192d249e7fcf3b3e2 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:45:31 +0600 Subject: [PATCH 18/80] Update Task_2.md --- SRS/practice_2/Task_2.md | 1 + 1 file changed, 1 insertion(+) diff --git a/SRS/practice_2/Task_2.md b/SRS/practice_2/Task_2.md index 60f84b4b..117ac969 100644 --- a/SRS/practice_2/Task_2.md +++ b/SRS/practice_2/Task_2.md @@ -6,6 +6,7 @@ Use method described in ```SRS/lecture_1/lecture_1.pdf```. + 4. #Try to solve analytically the ODE you composed. If you can't solve it, describe the reason and why? From a9a5ca3fbb1cbd23b788d10cff68f740ad050bff Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:46:36 +0600 Subject: [PATCH 19/80] Update Task_2.md --- SRS/practice_2/Task_2.md | 9 +++------ 1 file changed, 3 insertions(+), 6 deletions(-) diff --git a/SRS/practice_2/Task_2.md b/SRS/practice_2/Task_2.md index 117ac969..657a0ec9 100644 --- a/SRS/practice_2/Task_2.md +++ b/SRS/practice_2/Task_2.md @@ -4,12 +4,9 @@ image - Use method described in ```SRS/lecture_1/lecture_1.pdf```. -4. #Try to solve analytically the ODE you composed. If you can't solve it, describe the reason and why? +4. **Try** to solve analytically the ODE you composed. If you can't solve it, describe the reason and why? - -6. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. -7. Compare results of these methods with analytical solution, dicsuss and conclude your thoughts in the .pdf report. -8. Name of the report should be "ISU_YourName_task1.pdf" +5. Compare results of these methods with analytical solution, dicsuss and conclude your thoughts in the .pdf report. +6. Name of the report should be "ISU_YourName_task2.pdf" From 6b13c7773d9b9bde12556dc68affdbb74651b0a3 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:47:35 +0600 Subject: [PATCH 20/80] Update Task_2.md --- SRS/practice_2/Task_2.md | 4 +++- 1 file changed, 3 insertions(+), 1 deletion(-) diff --git a/SRS/practice_2/Task_2.md b/SRS/practice_2/Task_2.md index 657a0ec9..033075df 100644 --- a/SRS/practice_2/Task_2.md +++ b/SRS/practice_2/Task_2.md @@ -2,7 +2,9 @@ 3. Compose the ODE from the mass spring damper system using variants below: -image +image Use method described in ```SRS/lecture_1/lecture_1.pdf```. From d7591324f20b41ca52aaacec2e4d3f2003422556 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:50:52 +0600 Subject: [PATCH 21/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 6 +++--- 1 file changed, 3 insertions(+), 3 deletions(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index b044e108..440e2a5a 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -5,6 +5,6 @@ $a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d$ -6. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. -7. Compare results of these methods with analytical solution, dicsuss and conclude your thoughts in the .pdf report. -8. Name of the report should be "ISU_YourName_task1.pdf" +5. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. +6. Compare results of these methods with analytical solution, dicsuss and conclude your thoughts in the .pdf report. +7. Name of the report should be "ISU_YourName_task1.pdf" From 19ada367493351263f2cd12f9d70a4bfb6591063 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:51:58 +0600 Subject: [PATCH 22/80] Update Task_2.md --- SRS/practice_2/Task_2.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_2/Task_2.md b/SRS/practice_2/Task_2.md index 033075df..c2cda4dd 100644 --- a/SRS/practice_2/Task_2.md +++ b/SRS/practice_2/Task_2.md @@ -10,5 +10,5 @@ Use method described in ```SRS/lecture_1/lecture_1.pdf```. 4. **Try** to solve analytically the ODE you composed. If you can't solve it, describe the reason and why? -5. Compare results of these methods with analytical solution, dicsuss and conclude your thoughts in the .pdf report. +5. Compare results of these methods with analytical solution (if it exists), dicsuss and conclude your thoughts in the .pdf report. 6. Name of the report should be "ISU_YourName_task2.pdf" From 5cd24b3b0ca49b7cbdf1da363e97bc9fc191fcb6 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:52:27 +0600 Subject: [PATCH 23/80] Update Task_2.md --- SRS/practice_2/Task_2.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_2/Task_2.md b/SRS/practice_2/Task_2.md index c2cda4dd..161caba3 100644 --- a/SRS/practice_2/Task_2.md +++ b/SRS/practice_2/Task_2.md @@ -11,4 +11,4 @@ Use method described in ```SRS/lecture_1/lecture_1.pdf```. 4. **Try** to solve analytically the ODE you composed. If you can't solve it, describe the reason and why? 5. Compare results of these methods with analytical solution (if it exists), dicsuss and conclude your thoughts in the .pdf report. -6. Name of the report should be "ISU_YourName_task2.pdf" +6. Name of the report should be "Your_ISU_number_YourName_task2.pdf" From 35080244930024ab3492549cd787dd9d88b8540d Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sat, 1 Nov 2025 16:52:51 +0600 Subject: [PATCH 24/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index 440e2a5a..7c25825a 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -7,4 +7,4 @@ $a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d$ 5. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. 6. Compare results of these methods with analytical solution, dicsuss and conclude your thoughts in the .pdf report. -7. Name of the report should be "ISU_YourName_task1.pdf" +7. Name of the report should be "Your_ISU_number_YourName_task1.pdf" From 16515c6510161416cc0c993c36a7f6e113cad2f6 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sun, 2 Nov 2025 12:34:51 +0300 Subject: [PATCH 25/80] Create readme.md --- SRS/practice_1/submissions/readme.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_1/submissions/readme.md diff --git a/SRS/practice_1/submissions/readme.md b/SRS/practice_1/submissions/readme.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_1/submissions/readme.md @@ -0,0 +1 @@ + From 1ef25e4a391cbe5464b112a92f2edff3bff76577 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Sun, 2 Nov 2025 12:35:54 +0300 Subject: [PATCH 26/80] Update readme.md --- SRS/practice_1/submissions/readme.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_1/submissions/readme.md b/SRS/practice_1/submissions/readme.md index 8b137891..53b58423 100644 --- a/SRS/practice_1/submissions/readme.md +++ b/SRS/practice_1/submissions/readme.md @@ -1 +1 @@ - +Name your project as "Your_ISU_Number_YourName_Task1" From 90c4c3cb3e3daa4dd20c320eefd7a11ebaa9c01d Mon Sep 17 00:00:00 2001 From: EgorRakshinTest Date: Sun, 2 Nov 2025 12:49:25 +0300 Subject: [PATCH 27/80] Create report.md --- SRS/practice_1/submissions/373529_EgorRakshin_Task1/report.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_1/submissions/373529_EgorRakshin_Task1/report.md diff --git a/SRS/practice_1/submissions/373529_EgorRakshin_Task1/report.md b/SRS/practice_1/submissions/373529_EgorRakshin_Task1/report.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_1/submissions/373529_EgorRakshin_Task1/report.md @@ -0,0 +1 @@ + From 7d069c1401d9583b78e644bd9e2fe367cc9b64e7 Mon Sep 17 00:00:00 2001 From: EgorRakshinTest Date: Sun, 2 Nov 2025 12:50:35 +0300 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z+Y0cj>$DqiaNK}{;|3gn?_QI~c>@m48*sqZ-~6s0@VUHBy8#E_yVv<{zyW*@UFW+2 z2e5+W8XwmUIJj=W!F2-;;Cu4Ayc=+E-GBpFWpcgk4LG=N!0~fE({G;-;5*`)JnkEC z0QZ3Fd^h0Wz5xgK4LG=OzyU03y57ePIDqfnYka`MsOz*FZ~*s(>wGuh;JE<@uy*Wv z+Z%8I>&ve5UB>|d?h?QALBQ8>04s-X;Jc0k0=|v|0=|v|0=|v|0=|v|0=|v|0=@wU zsd*gN54LBe-;DFqK19WrXs*cvR&-sbUB>}? z3it;f1j@z<*y^|YFFP3c&i*Hj9m)ap`x}i7%>Mhc1v?uXaL@alj|;HXKWV@cGhj{Q z?=%kB@B;Sw>sf^Z%mp0%Mq}gQye5ww3|!y8_*|WhtZdDIwNL!~zs4pU|DO*?{upu? zIlKPxSPbC+qDI{4s5CSZijwH4zn+!B=&1j{XveDLY~~KEL4_&B3LCVky4t}G0lQsO L9C&8@rTG5?cCbH) diff --git a/SRS/practice_1/submissions/373529_RakshinEgor_Task1/report.md b/SRS/practice_1/submissions/373529_RakshinEgor_Task1/report.md deleted file mode 100644 index 8b137891..00000000 --- a/SRS/practice_1/submissions/373529_RakshinEgor_Task1/report.md +++ /dev/null @@ -1 +0,0 @@ - From 665e3b317200b9edc9ad65a1a3ae05abcf801fe5 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Mon, 3 Nov 2025 19:20:36 +0300 Subject: [PATCH 33/80] Create report.md --- SRS/practice_2/submissions/report.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_2/submissions/report.md diff --git a/SRS/practice_2/submissions/report.md b/SRS/practice_2/submissions/report.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_2/submissions/report.md @@ -0,0 +1 @@ + From 1d2a77b57b40a48cd29ac6ceb3dd3cba9fdfacf7 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Mon, 3 Nov 2025 19:21:24 +0300 Subject: [PATCH 34/80] Create readme.md --- SRS/practice_2/submissions/readme.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_2/submissions/readme.md diff --git a/SRS/practice_2/submissions/readme.md b/SRS/practice_2/submissions/readme.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_2/submissions/readme.md @@ -0,0 +1 @@ + From 26619ae45959c6118758f900286aa6087cc170f6 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Mon, 3 Nov 2025 19:21:37 +0300 Subject: [PATCH 35/80] Delete SRS/practice_2/submissions/report.md --- SRS/practice_2/submissions/report.md | 1 - 1 file changed, 1 deletion(-) delete mode 100644 SRS/practice_2/submissions/report.md diff --git a/SRS/practice_2/submissions/report.md b/SRS/practice_2/submissions/report.md deleted file mode 100644 index 8b137891..00000000 --- a/SRS/practice_2/submissions/report.md +++ /dev/null @@ -1 +0,0 @@ - From a5bd15b450bfd14bd1cf3a8be88722960280c24e Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Mon, 3 Nov 2025 19:22:02 +0300 Subject: [PATCH 36/80] Update readme.md --- SRS/practice_2/submissions/readme.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_2/submissions/readme.md b/SRS/practice_2/submissions/readme.md index 8b137891..bc3d2660 100644 --- a/SRS/practice_2/submissions/readme.md +++ b/SRS/practice_2/submissions/readme.md @@ -1 +1 @@ - +Name your project as "Your_ISU_Number_YourName_Task2" From dd43a38425d9a4830f18ba7dc42e7b95e77f2e69 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Mon, 3 Nov 2025 19:22:58 +0300 Subject: [PATCH 37/80] Create report.md --- SRS/practice_2/submissions/373529_RakshinEgor_Task1/report.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_2/submissions/373529_RakshinEgor_Task1/report.md diff --git a/SRS/practice_2/submissions/373529_RakshinEgor_Task1/report.md b/SRS/practice_2/submissions/373529_RakshinEgor_Task1/report.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_2/submissions/373529_RakshinEgor_Task1/report.md @@ -0,0 +1 @@ + From 10cc2a2c1036ad72fc1191fd5e772df3bd9eca1d Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Mon, 3 Nov 2025 19:23:33 +0300 Subject: [PATCH 38/80] Create report.md --- SRS/practice_1/submissions/373529_RakshinEgor_Task1/report.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_1/submissions/373529_RakshinEgor_Task1/report.md diff --git a/SRS/practice_1/submissions/373529_RakshinEgor_Task1/report.md b/SRS/practice_1/submissions/373529_RakshinEgor_Task1/report.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_1/submissions/373529_RakshinEgor_Task1/report.md @@ -0,0 +1 @@ + From e781469a6fc2d5debb58a444d1fcc5b13dfe4a67 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Mon, 3 Nov 2025 19:24:01 +0300 Subject: [PATCH 39/80] Delete SRS/practice_2/submissions/373529_RakshinEgor_Task1 directory --- SRS/practice_2/submissions/373529_RakshinEgor_Task1/report.md | 1 - 1 file changed, 1 deletion(-) delete mode 100644 SRS/practice_2/submissions/373529_RakshinEgor_Task1/report.md diff --git a/SRS/practice_2/submissions/373529_RakshinEgor_Task1/report.md b/SRS/practice_2/submissions/373529_RakshinEgor_Task1/report.md deleted file mode 100644 index 8b137891..00000000 --- a/SRS/practice_2/submissions/373529_RakshinEgor_Task1/report.md +++ /dev/null @@ -1 +0,0 @@ - From 3bcab189e3de8b976995539446d50ce7110e4493 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Mon, 3 Nov 2025 19:24:21 +0300 Subject: [PATCH 40/80] Create report.md --- SRS/practice_2/submissions/373529_RakshinEgor_Task2/report.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_2/submissions/373529_RakshinEgor_Task2/report.md diff --git a/SRS/practice_2/submissions/373529_RakshinEgor_Task2/report.md b/SRS/practice_2/submissions/373529_RakshinEgor_Task2/report.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_2/submissions/373529_RakshinEgor_Task2/report.md @@ -0,0 +1 @@ + From fa5e3a1e7c442b2e85f54b4925fb27ae43818a8d Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 21:48:05 +0300 Subject: [PATCH 41/80] Create Task_3.md --- SRS/practice_3/Task_3.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_3/Task_3.md diff --git a/SRS/practice_3/Task_3.md b/SRS/practice_3/Task_3.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_3/Task_3.md @@ -0,0 +1 @@ + From 7808497ebcf83fc8e0e5fc7158f902d772955870 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 21:53:12 +0300 Subject: [PATCH 42/80] Update Task_3.md --- SRS/practice_3/Task_3.md | 12 ++++++++++++ 1 file changed, 12 insertions(+) diff --git a/SRS/practice_3/Task_3.md b/SRS/practice_3/Task_3.md index 8b137891..3aaac626 100644 --- a/SRS/practice_3/Task_3.md +++ b/SRS/practice_3/Task_3.md @@ -1 +1,13 @@ +1. Look in the [table](https://docs.google.com/spreadsheets/d/1cV1CvAwOWxDQwrhasFfoV0_T6r5pmklhSiCanFWS2I4/edit?usp=sharing) and find yourself: + +2. Choose one of the passive mechanisms and model them. + +Variant 1 - tendon connected 2R planar mechanism: + +image + +Variant 2 - Optimus' knee closed-chain mechanism: + +image + From a6149d8f188ad1ebfe7159fbf9087edf9006f8e5 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 21:57:24 +0300 Subject: [PATCH 43/80] Update Task_3.md --- SRS/practice_3/Task_3.md | 13 +++++++++---- 1 file changed, 9 insertions(+), 4 deletions(-) diff --git a/SRS/practice_3/Task_3.md b/SRS/practice_3/Task_3.md index 3aaac626..9d325f5b 100644 --- a/SRS/practice_3/Task_3.md +++ b/SRS/practice_3/Task_3.md @@ -1,13 +1,18 @@ 1. Look in the [table](https://docs.google.com/spreadsheets/d/1cV1CvAwOWxDQwrhasFfoV0_T6r5pmklhSiCanFWS2I4/edit?usp=sharing) and find yourself: -2. Choose one of the passive mechanisms and model them. +2. Choose one of the passive mechanisms according to your list and model .xml files. Variant 1 - tendon connected 2R planar mechanism: -image +image Variant 2 - Optimus' knee closed-chain mechanism: -image - +image +3. Write python script with ```model```, ```data``` and ```viewer``` methods. Run the simulation. +4. Examples of .xml models are in the "Examples" folder. From 5d18d4b23cf7a0abef21f109fd03354b8b3f9428 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 21:58:09 +0300 Subject: [PATCH 44/80] Update Task_3.md --- SRS/practice_3/Task_3.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_3/Task_3.md b/SRS/practice_3/Task_3.md index 9d325f5b..c4ceccc8 100644 --- a/SRS/practice_3/Task_3.md +++ b/SRS/practice_3/Task_3.md @@ -4,7 +4,7 @@ Variant 1 - tendon connected 2R planar mechanism: -image From 48249f0abcc3357c8cf35beeebd6c55d76c2d029 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 21:58:27 +0300 Subject: [PATCH 45/80] Update Task_3.md --- SRS/practice_3/Task_3.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_3/Task_3.md b/SRS/practice_3/Task_3.md index c4ceccc8..9c7ae018 100644 --- a/SRS/practice_3/Task_3.md +++ b/SRS/practice_3/Task_3.md @@ -6,7 +6,7 @@ Variant 1 - tendon connected 2R planar mechanism: image + width="800" /> Variant 2 - Optimus' knee closed-chain mechanism: From 91ad61b8c85e4429e403caf6870fc65bb96bdc2b Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:12:04 +0300 Subject: [PATCH 46/80] Update Task_3.md --- SRS/practice_3/Task_3.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_3/Task_3.md b/SRS/practice_3/Task_3.md index 9c7ae018..86fe8e5d 100644 --- a/SRS/practice_3/Task_3.md +++ b/SRS/practice_3/Task_3.md @@ -1,4 +1,4 @@ -1. Look in the [table](https://docs.google.com/spreadsheets/d/1cV1CvAwOWxDQwrhasFfoV0_T6r5pmklhSiCanFWS2I4/edit?usp=sharing) and find yourself: +1. Look in the [table](https://docs.google.com/spreadsheets/d/18BCbKzIc9hk8lhOOB-tLQWyPb4-KshQQF1fvXsSktPE/edit?usp=sharing) and find yourself: 2. Choose one of the passive mechanisms according to your list and model .xml files. From 20f340d4a78356cb262df40b42491de69659e071 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:12:50 +0300 Subject: [PATCH 47/80] Delete SRS/practice_3/practice_3.ipynb --- SRS/practice_3/practice_3.ipynb | 20 -------------------- 1 file changed, 20 deletions(-) delete mode 100644 SRS/practice_3/practice_3.ipynb diff --git a/SRS/practice_3/practice_3.ipynb b/SRS/practice_3/practice_3.ipynb deleted file mode 100644 index 34cf170a..00000000 --- a/SRS/practice_3/practice_3.ipynb +++ /dev/null @@ -1,20 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# Practice 3\n", - "\n", - "To be added" - ] - } - ], - "metadata": { - "language_info": { - "name": "python" - } - }, - "nbformat": 4, - "nbformat_minor": 2 -} From a28a79a22053eccb14323465c32e2178da4694a0 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:13:31 +0300 Subject: [PATCH 48/80] Create examples.md --- SRS/practice_3/examples/examples.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_3/examples/examples.md diff --git a/SRS/practice_3/examples/examples.md b/SRS/practice_3/examples/examples.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_3/examples/examples.md @@ -0,0 +1 @@ + From bfd1f8aa3a17050090e79c32b1473e9c996667d7 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:16:37 +0300 Subject: [PATCH 49/80] Add files via upload --- SRS/practice_3/examples/4bar.xml | 69 ++++++++++++++++++++++++++++++++ 1 file changed, 69 insertions(+) create mode 100644 SRS/practice_3/examples/4bar.xml diff --git a/SRS/practice_3/examples/4bar.xml b/SRS/practice_3/examples/4bar.xml new file mode 100644 index 00000000..19148101 --- /dev/null +++ b/SRS/practice_3/examples/4bar.xml @@ -0,0 +1,69 @@ + + + + From 300efe602b923f1d91fffcbc6bb056808b89787f Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:16:59 +0300 Subject: [PATCH 50/80] Delete SRS/practice_3/examples/examples.md --- SRS/practice_3/examples/examples.md | 1 - 1 file changed, 1 deletion(-) delete mode 100644 SRS/practice_3/examples/examples.md diff --git a/SRS/practice_3/examples/examples.md b/SRS/practice_3/examples/examples.md deleted file mode 100644 index 8b137891..00000000 --- a/SRS/practice_3/examples/examples.md +++ /dev/null @@ -1 +0,0 @@ - From ab83b3c85a1e6d03fc525bc4f0a8914b221a7e81 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:17:43 +0300 Subject: [PATCH 51/80] Delete SRS/practice_2/practice_2.ipynb --- SRS/practice_2/practice_2.ipynb | 20 -------------------- 1 file changed, 20 deletions(-) delete mode 100644 SRS/practice_2/practice_2.ipynb diff --git a/SRS/practice_2/practice_2.ipynb b/SRS/practice_2/practice_2.ipynb deleted file mode 100644 index 13de275e..00000000 --- a/SRS/practice_2/practice_2.ipynb +++ /dev/null @@ -1,20 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# Practice 2\n", - "\n", - "To be added" - ] - } - ], - "metadata": { - "language_info": { - "name": "python" - } - }, - "nbformat": 4, - "nbformat_minor": 2 -} From dec70113460237e9d6b5dbc6335901d6995ed475 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:18:32 +0300 Subject: [PATCH 52/80] Create report.md --- SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md diff --git a/SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md b/SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md @@ -0,0 +1 @@ + From 4bd0a66e0c292bced273e68c10a6f52036969c4b Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:19:03 +0300 Subject: [PATCH 53/80] Delete SRS/practice_3/submissions/373529_RakshinEgor_Task3 directory --- SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md | 1 - 1 file changed, 1 deletion(-) delete mode 100644 SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md diff --git a/SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md b/SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md deleted file mode 100644 index 8b137891..00000000 --- a/SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md +++ /dev/null @@ -1 +0,0 @@ - From 6f49952965fea485ccc51821f389def0350c24eb Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:19:24 +0300 Subject: [PATCH 54/80] Create readme.md --- SRS/practice_3/submissions/readme.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_3/submissions/readme.md diff --git a/SRS/practice_3/submissions/readme.md b/SRS/practice_3/submissions/readme.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_3/submissions/readme.md @@ -0,0 +1 @@ + From 5a5d4fa6cbd375f0d88399faa2988387012102b1 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:19:34 +0300 Subject: [PATCH 55/80] Update readme.md --- SRS/practice_3/submissions/readme.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_3/submissions/readme.md b/SRS/practice_3/submissions/readme.md index 8b137891..d61424de 100644 --- a/SRS/practice_3/submissions/readme.md +++ b/SRS/practice_3/submissions/readme.md @@ -1 +1 @@ - +Name your project as "Your_ISU_Number_YourName_Task3" From 03b8cadd830e4fa1564d555ffad025d438ce22f5 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:19:54 +0300 Subject: [PATCH 56/80] Create report.md --- SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md diff --git a/SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md b/SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_3/submissions/373529_RakshinEgor_Task3/report.md @@ -0,0 +1 @@ + From 8aaef01435bf2f344927e86ce697360ecbc34bcd Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:20:31 +0300 Subject: [PATCH 57/80] Create Task_4.md --- SRS/practice_4/Task_4.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_4/Task_4.md diff --git a/SRS/practice_4/Task_4.md b/SRS/practice_4/Task_4.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_4/Task_4.md @@ -0,0 +1 @@ + From d2fc880edb0a466d3a914fc836a002773b272bc4 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:20:45 +0300 Subject: [PATCH 58/80] Create readme.md --- SRS/practice_4/submissions/readme.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_4/submissions/readme.md diff --git a/SRS/practice_4/submissions/readme.md b/SRS/practice_4/submissions/readme.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_4/submissions/readme.md @@ -0,0 +1 @@ + From b6206bf85fb53e70fe98cc8cb0402a58a8102810 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:20:53 +0300 Subject: [PATCH 59/80] Update readme.md --- SRS/practice_4/submissions/readme.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_4/submissions/readme.md b/SRS/practice_4/submissions/readme.md index 8b137891..a854a371 100644 --- a/SRS/practice_4/submissions/readme.md +++ b/SRS/practice_4/submissions/readme.md @@ -1 +1 @@ - +Name your project as "Your_ISU_Number_YourName_Task4" From 98c72428387c8390d217f9d2f76681ff68e72791 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:21:16 +0300 Subject: [PATCH 60/80] Create report.md --- SRS/practice_4/submissions/373529_RakshinEgor_Task4/report.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_4/submissions/373529_RakshinEgor_Task4/report.md diff --git a/SRS/practice_4/submissions/373529_RakshinEgor_Task4/report.md b/SRS/practice_4/submissions/373529_RakshinEgor_Task4/report.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_4/submissions/373529_RakshinEgor_Task4/report.md @@ -0,0 +1 @@ + From ec131131e5c97861bb7185f79924f7cf28396c19 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:28:16 +0300 Subject: [PATCH 61/80] Update Task_4.md --- SRS/practice_4/Task_4.md | 4 +++- 1 file changed, 3 insertions(+), 1 deletion(-) diff --git a/SRS/practice_4/Task_4.md b/SRS/practice_4/Task_4.md index 8b137891..ce3eb9a7 100644 --- a/SRS/practice_4/Task_4.md +++ b/SRS/practice_4/Task_4.md @@ -1 +1,3 @@ - +1. To the model you have created in the previous task, you need to add actuators. For Optimus mechanism there is one actuator (q1), for tendon mechanism there are two actuators (q1 and q2). +2. Modify the .xml file by adding `````` and `````` containers (look at the examples in the previous task). +3. Define control effort via PD regulator. The $q^{des} = AMP \cdot sin(FREQ \cdot t) + BIAS$ From 654d6e1fe6b5b415cef05881af4fcd8473c7332d Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:29:41 +0300 Subject: [PATCH 62/80] Update Task_4.md --- SRS/practice_4/Task_4.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_4/Task_4.md b/SRS/practice_4/Task_4.md index ce3eb9a7..2cc16fea 100644 --- a/SRS/practice_4/Task_4.md +++ b/SRS/practice_4/Task_4.md @@ -1,3 +1,3 @@ 1. To the model you have created in the previous task, you need to add actuators. For Optimus mechanism there is one actuator (q1), for tendon mechanism there are two actuators (q1 and q2). 2. Modify the .xml file by adding `````` and `````` containers (look at the examples in the previous task). -3. Define control effort via PD regulator. The $q^{des} = AMP \cdot sin(FREQ \cdot t) + BIAS$ +3. Define control effort via PD regulator. The $q^{des} = AMP \cdot sin(FREQ \cdot t) + BIAS$. Look in the table for sine wave parameters. From 3727005f68daa0ca548ccbf9a063d6b6d0f06247 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:33:47 +0300 Subject: [PATCH 63/80] Add files via upload --- SRS/practice_3/examples/4bar.ipynb | 515 +++++++++++++++++++++++++++++ 1 file changed, 515 insertions(+) create mode 100644 SRS/practice_3/examples/4bar.ipynb diff --git a/SRS/practice_3/examples/4bar.ipynb b/SRS/practice_3/examples/4bar.ipynb new file mode 100644 index 00000000..802b7f12 --- /dev/null +++ b/SRS/practice_3/examples/4bar.ipynb @@ -0,0 +1,515 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "import mujoco\n", + "import mujoco_viewer\n", + "import matplotlib.pyplot as plt\n", + "import numpy as np\n", + "import os\n", + "from lxml import etree\n", + "import mujoco.viewer\n", + "import time" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "f1 = \"C:\\\\Users\\\\earak\\\\OneDrive\\\\Desktop\\\\simrobs\\\\my silly examples\\\\4bar.xml\"\n", + "f2 = \"C:\\\\Users\\\\earak\\\\OneDrive\\\\Desktop\\\\simrobs\\\\my silly examples\\\\4bar_modified.xml\"\n", + "\n", + "# Функция заменяет для указанного пути xml параметры аттрибутов через\n", + "# расположение xml / тип элемента / имя элемента / имя атрибута элемента\n", + "# и перезаписывает аттрибут на новый, сохраняет ноый xml файл\n", + "\n", + "# The function replaces attribute parameters for the specified xml path by\n", + "# xml location / element type / element name / element attribute name\n", + "# and overwrites the attribute with the new attribute, saves the new xml file\n", + "\n", + "def swap_par(tree, element_type, element_name, attribute_name, new_value): \n", + " # Находим тип и имя элемента, в котором меняем аттрибут\n", + " # Find the type and name of the element in which we change the attribute\n", + " \n", + " element = tree.find(f'.//{element_type}[@name=\"{element_name}\"]')\n", + " \n", + " # Меняем аттрибут\n", + " # Change the attribute\n", + " element.set(attribute_name, new_value)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [ + { + "ename": "XMLSyntaxError", + "evalue": "XML declaration allowed only at the start of the document, line 1, column 10 (file:/C:/Users/earak/OneDrive/Desktop/simrobs/my%20silly%20examples/4bar.xml, line 1)", + "output_type": "error", + "traceback": [ + "Traceback \u001b[1;36m(most recent call last)\u001b[0m:\n", + "\u001b[0m File \u001b[0;32mc:\\Users\\earak\\anaconda3\\envs\\srs\\lib\\site-packages\\IPython\\core\\interactiveshell.py:3577\u001b[0m in \u001b[0;35mrun_code\u001b[0m\n exec(code_obj, self.user_global_ns, self.user_ns)\u001b[0m\n", + "\u001b[0m Cell \u001b[0;32mIn[17], line 11\u001b[0m\n tree = etree.parse(f1)\u001b[0m\n", + "\u001b[0m File \u001b[0;32msrc\\\\lxml\\\\etree.pyx:3589\u001b[0m in \u001b[0;35mlxml.etree.parse\u001b[0m\n", + "\u001b[0m File \u001b[0;32msrc\\\\lxml\\\\parser.pxi:1958\u001b[0m in \u001b[0;35mlxml.etree._parseDocument\u001b[0m\n", + "\u001b[0m File \u001b[0;32msrc\\\\lxml\\\\parser.pxi:1984\u001b[0m in \u001b[0;35mlxml.etree._parseDocumentFromURL\u001b[0m\n", + "\u001b[0m File \u001b[0;32msrc\\\\lxml\\\\parser.pxi:1887\u001b[0m in \u001b[0;35mlxml.etree._parseDocFromFile\u001b[0m\n", + "\u001b[0m File \u001b[0;32msrc\\\\lxml\\\\parser.pxi:1200\u001b[0m in \u001b[0;35mlxml.etree._BaseParser._parseDocFromFile\u001b[0m\n", + "\u001b[0m File \u001b[0;32msrc\\\\lxml\\\\parser.pxi:633\u001b[0m in \u001b[0;35mlxml.etree._ParserContext._handleParseResultDoc\u001b[0m\n", + "\u001b[0m File \u001b[0;32msrc\\\\lxml\\\\parser.pxi:743\u001b[0m in \u001b[0;35mlxml.etree._handleParseResult\u001b[0m\n", + "\u001b[1;36m File \u001b[1;32msrc\\\\lxml\\\\parser.pxi:672\u001b[1;36m in \u001b[1;35mlxml.etree._raiseParseError\u001b[1;36m\n", + "\u001b[1;36m File \u001b[1;32mfile:/C:/Users/earak/OneDrive/Desktop/simrobs/my%20silly%20examples/4bar.xml:1\u001b[1;36m\u001b[0m\n\u001b[1;31mXMLSyntaxError\u001b[0m\u001b[1;31m:\u001b[0m XML declaration allowed only at the start of the document, line 1, column 10\n" + ] + } + ], + "source": [ + "L_AB = 100e-3\n", + "L_BC = 2.5 * L_AB\n", + "L_DC = 2.5 * L_AB\n", + "L_AD = 2 * L_AB\n", + "L_CP = 2.5 * L_AB\n", + "\n", + "h = 1.5 # height of the mechanism for debugging\n", + "\n", + "# Парсим текущий xml из указанного расположения\n", + "# Parses the current xml from the specified location\n", + "tree = etree.parse(f1)\n", + "\n", + "swap_par(tree, 'geom', 'link AB', 'pos', f\"0 -{L_AB/2} 0\")\n", + "swap_par(tree, 'geom', 'link AB', 'size', f\"0.015 {L_AB/2}\")\n", + "\n", + "swap_par(tree, 'body', 'BC1P', 'pos', f\"0 -{L_AB} 0\")\n", + "swap_par(tree, 'geom', 'link BC', 'pos', f\"0 -{L_BC/2} 0\")\n", + "swap_par(tree, 'geom', 'link BC', 'size', f\"0.015 {L_BC/2}\")\n", + "swap_par(tree, 'site', 'sC1', 'pos', f\"0 -{L_BC} 0\")\n", + "\n", + "swap_par(tree, 'body', 'CP', 'pos', f\"0 -{L_BC} 0\")\n", + "swap_par(tree, 'geom', 'link CP', 'pos', f\"0 -{L_CP/2} 0\")\n", + "swap_par(tree, 'geom', 'link CP', 'size', f\"0.015 {L_CP/2}\")\n", + "swap_par(tree, 'site', 'sP', 'pos', f\"0 -{L_CP} 0\")\n", + "\n", + "swap_par(tree, 'body', 'DC2', 'pos', f\"{L_AD} 0 1.5\")\n", + "swap_par(tree, 'geom', 'link DC', 'pos', f\"0 -{L_DC/2} 0\")\n", + "swap_par(tree, 'geom', 'link DC', 'size', f\"0.015 {L_DC/2}\")\n", + "swap_par(tree, 'site', 'sC2', 'pos', f\"0 -{L_DC} 0\")\n", + "\n", + "# Create new xml\n", + "tree.write(f2, pretty_print=True, xml_declaration=True, encoding='UTF-8')\n" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [], + "source": [ + "model = mujoco.MjModel.from_xml_path(f2)\n", + "data = mujoco.MjData(model)\n", + "\n", + "def set_torque(mj_data, KP, KV, theta):\n", + " data.ctrl[0] = KP * (-mj_data.qpos[0] + theta) + KV * (0 - mj_data.qvel[0])\n", + "\n", + "SIMEND = 20\n", + "TIMESTEP = 0.001\n", + "STEP_NUM = int(SIMEND / TIMESTEP)\n", + "timeseries = np.linspace(0, SIMEND, STEP_NUM)\n", + "\n", + "T = 2 # [s]\n", + "FREQ = 1/T # [Hz]\n", + "AMP = np.deg2rad(-90) # [rad]\n", + "BIAS = np.deg2rad(-90) # [rad]\n", + "\n", + "theta_des = AMP * np.sin(FREQ * timeseries) + BIAS\n", + "\n", + "EE_position_x = []\n", + "EE_position_z = []" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [], + "source": [ + "viewer = mujoco_viewer.MujocoViewer(model, \n", + " data, \n", + " title=\"4bar\", \n", + " width=1920, \n", + " height=1080)\n", + "\n", + "for i in range(STEP_NUM): \n", + " if viewer.is_alive: \n", + " set_torque(data, 20, 5, theta_des[i])\n", + " \n", + " position_EE = data.site_xpos[1]\n", + " EE_position_x.append(position_EE[0])\n", + " EE_position_z.append(position_EE[2])\n", + " \n", + " mujoco.mj_step(model, data)\n", + " viewer.render()\n", + "\n", + " else:\n", + " break\n", + "viewer.close()" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "midlength = int(STEP_NUM/2)\n", + "\n", + "plt.clf()\n", + "plt.plot(EE_position_x[midlength:], EE_position_z[midlength:], '-', linewidth=2, label='P')\n", + "plt.title('End-effector trajectory', fontsize=12, fontweight='bold')\n", + "plt.legend(loc='upper left')\n", + "plt.xlabel('X-Axis [m]')\n", + "plt.ylabel('Z-Axis [m]')\n", + "plt.axis('equal')\n", + "plt.grid()\n", + "plt.draw()" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "7.990819624976504e-07\n" + ] + } + ], + "source": [ + "h_z = 1.1 # [m]\n", + "error = sum((EE_position_z[midlength:] - h_z * np.ones(midlength)) ** 2)/midlength\n", + "print(error)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Mechanism synthesis" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "from scipy.optimize import minimize" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [], + "source": [ + "# error of mechanism trajectory position\n", + "def fourbar(X):\n", + "\n", + " L_AB = X[0]\n", + " L_BC = X[1]\n", + " L_DC = X[2]\n", + " L_AD = X[3]\n", + " L_CP = X[4]\n", + " \n", + " tree = etree.parse(f1)\n", + "\n", + " swap_par(tree, 'geom', 'link AB', 'pos', f\"0 -{L_AB/2} 0\")\n", + " swap_par(tree, 'geom', 'link AB', 'size', f\"0.015 {L_AB/2}\")\n", + "\n", + " swap_par(tree, 'body', 'BC1P', 'pos', f\"0 -{L_AB} 0\")\n", + " swap_par(tree, 'geom', 'link BC', 'pos', f\"0 -{L_BC/2} 0\")\n", + " swap_par(tree, 'geom', 'link BC', 'size', f\"0.015 {L_BC/2}\")\n", + " swap_par(tree, 'site', 'sC1', 'pos', f\"0 -{L_BC} 0\")\n", + "\n", + " swap_par(tree, 'body', 'CP', 'pos', f\"0 -{L_BC} 0\")\n", + " swap_par(tree, 'geom', 'link CP', 'pos', f\"0 -{L_CP/2} 0\")\n", + " swap_par(tree, 'geom', 'link CP', 'size', f\"0.015 {L_CP/2}\")\n", + " swap_par(tree, 'site', 'sP', 'pos', f\"0 -{L_CP} 0\")\n", + "\n", + " swap_par(tree, 'body', 'DC2', 'pos', f\"{L_AD} 0 1.5\")\n", + " swap_par(tree, 'geom', 'link DC', 'pos', f\"0 -{L_DC/2} 0\")\n", + " swap_par(tree, 'geom', 'link DC', 'size', f\"0.015 {L_DC/2}\")\n", + " swap_par(tree, 'site', 'sC2', 'pos', f\"0 -{L_DC} 0\")\n", + "\n", + " tree.write(f2, pretty_print=True, xml_declaration=True, encoding='UTF-8')\n", + "\n", + " tree = []\n", + "\n", + " model = mujoco.MjModel.from_xml_path(f2)\n", + " data = mujoco.MjData(model)\n", + " \n", + " EE_position_x = []\n", + " EE_position_z = []\n", + " \n", + " def set_torque(mj_data, KP, KV, theta):\n", + " data.ctrl[0] = KP * (-mj_data.qpos[0] + theta) + KV * (0 - mj_data.qvel[0])\n", + " \n", + " \n", + " if vis == True:\n", + " \n", + " viewer = mujoco_viewer.MujocoViewer(model, \n", + " data, \n", + " title=\"4bar\", \n", + " width=640, \n", + " height=480)\n", + " \n", + "\n", + " for i in range(STEP_NUM): \n", + " if viewer.is_alive:\n", + " \n", + " set_torque(data, 20, 5, theta_des[i])\n", + " \n", + " position_EE = data.site_xpos[1]\n", + " EE_position_x.append(position_EE[0])\n", + " EE_position_z.append(position_EE[2])\n", + " \n", + " mujoco.mj_step(model, data)\n", + " \n", + " viewer.render() \n", + "\n", + " else:\n", + " break\n", + " viewer.close()\n", + " \n", + " else:\n", + " for i in range(STEP_NUM): \n", + " \n", + " set_torque(data, 20, 5, theta_des[i])\n", + " \n", + " position_EE = data.site_xpos[1]\n", + " EE_position_x.append(position_EE[0])\n", + " EE_position_z.append(position_EE[2])\n", + " \n", + " mujoco.mj_step(model, data)\n", + " \n", + "\n", + " \n", + "\n", + " error = sum((EE_position_z[midlength:] - h_z * np.ones(midlength)) ** 2)/midlength\n", + " return error\n" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [], + "source": [ + "L_AB_init = 100e-3 # X[0]\n", + "L_BC_init = 2.5 * L_AB_init # X[1]\n", + "L_DC_init = 2.5 * L_AB_init # X[2]\n", + "L_AD_init = 2 * L_AB_init # X[3]\n", + "L_CP_init = 2.5 * L_AB_init # X[4]\n", + "\n", + "X_init = np.array([L_AB_init, \n", + " L_BC_init,\n", + " L_DC_init,\n", + " L_AD_init,\n", + " L_CP_init])\n", + "\n", + "bnds = [(0.02, 0.4),\n", + " (0.02, 0.4),\n", + " (0.02, 0.4),\n", + " (0.02, 0.4),\n", + " (0.02, 0.4)]\n", + "\n", + "opts = {'fatol': 1e-7, 'maxiter': 100}\n", + "\n", + "constraints = [\n", + " {'type': 'eq', 'fun': lambda vars: 2.5 * vars[0] - vars[1]}, # 2.5 * X[0] - X[1] = 0\n", + " {'type': 'eq', 'fun': lambda vars: 2.5 * vars[0] - vars[2]}, # 2.5 * X[0] - X[2] = 0\n", + " {'type': 'eq', 'fun': lambda vars: 2 * vars[0] - vars[3]}, # 2 * X[0] - X[3] = 0\n", + " {'type': 'eq', 'fun': lambda vars: 2.5 * vars[0] - vars[4]} # 2.5 * X[0] - X[4] = 0\n", + "]\n" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "C:\\Users\\earak\\AppData\\Local\\Temp\\ipykernel_17528\\2390568476.py:4: RuntimeWarning: Method Nelder-Mead cannot handle constraints.\n", + " result = minimize(fourbar,\n" + ] + }, + { + "ename": "KeyboardInterrupt", + "evalue": "", + "output_type": "error", + "traceback": [ + "\u001b[1;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[1;31mKeyboardInterrupt\u001b[0m Traceback (most recent call last)", + "Cell \u001b[1;32mIn[15], line 4\u001b[0m\n\u001b[0;32m 1\u001b[0m h_z \u001b[38;5;241m=\u001b[39m \u001b[38;5;241m0.98\u001b[39m\n\u001b[0;32m 2\u001b[0m vis \u001b[38;5;241m=\u001b[39m \u001b[38;5;28;01mTrue\u001b[39;00m\n\u001b[1;32m----> 4\u001b[0m result \u001b[38;5;241m=\u001b[39m \u001b[43mminimize\u001b[49m\u001b[43m(\u001b[49m\u001b[43mfourbar\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\n\u001b[0;32m 5\u001b[0m \u001b[43m \u001b[49m\u001b[43mX_init\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\n\u001b[0;32m 6\u001b[0m \u001b[43m \u001b[49m\u001b[43mmethod\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[38;5;124;43m'\u001b[39;49m\u001b[38;5;124;43mNelder-Mead\u001b[39;49m\u001b[38;5;124;43m'\u001b[39;49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\n\u001b[0;32m 7\u001b[0m \u001b[43m \u001b[49m\u001b[43mbounds\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mbnds\u001b[49m\u001b[43m,\u001b[49m\n\u001b[0;32m 8\u001b[0m \u001b[43m \u001b[49m\u001b[43moptions\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mopts\u001b[49m\u001b[43m,\u001b[49m\n\u001b[0;32m 9\u001b[0m \u001b[43m \u001b[49m\u001b[43mconstraints\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mconstraints\u001b[49m\u001b[43m)\u001b[49m\n", + "File \u001b[1;32mc:\\Users\\earak\\anaconda3\\envs\\srs\\lib\\site-packages\\scipy\\optimize\\_minimize.py:719\u001b[0m, in \u001b[0;36mminimize\u001b[1;34m(fun, x0, args, method, jac, hess, hessp, bounds, constraints, tol, callback, options)\u001b[0m\n\u001b[0;32m 716\u001b[0m callback \u001b[38;5;241m=\u001b[39m _wrap_callback(callback, meth)\n\u001b[0;32m 718\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m meth \u001b[38;5;241m==\u001b[39m \u001b[38;5;124m'\u001b[39m\u001b[38;5;124mnelder-mead\u001b[39m\u001b[38;5;124m'\u001b[39m:\n\u001b[1;32m--> 719\u001b[0m res \u001b[38;5;241m=\u001b[39m _minimize_neldermead(fun, x0, args, callback, bounds\u001b[38;5;241m=\u001b[39mbounds,\n\u001b[0;32m 720\u001b[0m \u001b[38;5;241m*\u001b[39m\u001b[38;5;241m*\u001b[39moptions)\n\u001b[0;32m 721\u001b[0m \u001b[38;5;28;01melif\u001b[39;00m meth \u001b[38;5;241m==\u001b[39m \u001b[38;5;124m'\u001b[39m\u001b[38;5;124mpowell\u001b[39m\u001b[38;5;124m'\u001b[39m:\n\u001b[0;32m 722\u001b[0m res \u001b[38;5;241m=\u001b[39m _minimize_powell(fun, x0, args, callback, bounds, \u001b[38;5;241m*\u001b[39m\u001b[38;5;241m*\u001b[39moptions)\n", + "File \u001b[1;32mc:\\Users\\earak\\anaconda3\\envs\\srs\\lib\\site-packages\\scipy\\optimize\\_optimize.py:817\u001b[0m, in \u001b[0;36m_minimize_neldermead\u001b[1;34m(func, x0, args, callback, maxiter, maxfev, disp, return_all, initial_simplex, xatol, fatol, adaptive, bounds, **unknown_options)\u001b[0m\n\u001b[0;32m 815\u001b[0m \u001b[38;5;28;01mtry\u001b[39;00m:\n\u001b[0;32m 816\u001b[0m \u001b[38;5;28;01mfor\u001b[39;00m k \u001b[38;5;129;01min\u001b[39;00m \u001b[38;5;28mrange\u001b[39m(N \u001b[38;5;241m+\u001b[39m \u001b[38;5;241m1\u001b[39m):\n\u001b[1;32m--> 817\u001b[0m fsim[k] \u001b[38;5;241m=\u001b[39m \u001b[43mfunc\u001b[49m\u001b[43m(\u001b[49m\u001b[43msim\u001b[49m\u001b[43m[\u001b[49m\u001b[43mk\u001b[49m\u001b[43m]\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m 818\u001b[0m \u001b[38;5;28;01mexcept\u001b[39;00m _MaxFuncCallError:\n\u001b[0;32m 819\u001b[0m \u001b[38;5;28;01mpass\u001b[39;00m\n", + "File \u001b[1;32mc:\\Users\\earak\\anaconda3\\envs\\srs\\lib\\site-packages\\scipy\\optimize\\_optimize.py:526\u001b[0m, in \u001b[0;36m_wrap_scalar_function_maxfun_validation..function_wrapper\u001b[1;34m(x, *wrapper_args)\u001b[0m\n\u001b[0;32m 524\u001b[0m ncalls[\u001b[38;5;241m0\u001b[39m] \u001b[38;5;241m+\u001b[39m\u001b[38;5;241m=\u001b[39m \u001b[38;5;241m1\u001b[39m\n\u001b[0;32m 525\u001b[0m \u001b[38;5;66;03m# A copy of x is sent to the user function (gh13740)\u001b[39;00m\n\u001b[1;32m--> 526\u001b[0m fx \u001b[38;5;241m=\u001b[39m \u001b[43mfunction\u001b[49m\u001b[43m(\u001b[49m\u001b[43mnp\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mcopy\u001b[49m\u001b[43m(\u001b[49m\u001b[43mx\u001b[49m\u001b[43m)\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[43m(\u001b[49m\u001b[43mwrapper_args\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;241;43m+\u001b[39;49m\u001b[43m \u001b[49m\u001b[43margs\u001b[49m\u001b[43m)\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m 527\u001b[0m \u001b[38;5;66;03m# Ideally, we'd like to a have a true scalar returned from f(x). For\u001b[39;00m\n\u001b[0;32m 528\u001b[0m \u001b[38;5;66;03m# backwards-compatibility, also allow np.array([1.3]),\u001b[39;00m\n\u001b[0;32m 529\u001b[0m \u001b[38;5;66;03m# np.array([[1.3]]) etc.\u001b[39;00m\n\u001b[0;32m 530\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;129;01mnot\u001b[39;00m np\u001b[38;5;241m.\u001b[39misscalar(fx):\n", + "Cell \u001b[1;32mIn[13], line 64\u001b[0m, in \u001b[0;36mfourbar\u001b[1;34m(X)\u001b[0m\n\u001b[0;32m 60\u001b[0m EE_position_z\u001b[38;5;241m.\u001b[39mappend(position_EE[\u001b[38;5;241m2\u001b[39m])\n\u001b[0;32m 62\u001b[0m mujoco\u001b[38;5;241m.\u001b[39mmj_step(model, data)\n\u001b[1;32m---> 64\u001b[0m \u001b[43mviewer\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mrender\u001b[49m\u001b[43m(\u001b[49m\u001b[43m)\u001b[49m \n\u001b[0;32m 66\u001b[0m \u001b[38;5;28;01melse\u001b[39;00m:\n\u001b[0;32m 67\u001b[0m \u001b[38;5;28;01mbreak\u001b[39;00m\n", + "File \u001b[1;32mc:\\Users\\earak\\anaconda3\\envs\\srs\\lib\\site-packages\\mujoco_viewer\\mujoco_viewer.py:466\u001b[0m, in \u001b[0;36mMujocoViewer.render\u001b[1;34m(self)\u001b[0m\n\u001b[0;32m 464\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_loop_count \u001b[38;5;241m=\u001b[39m \u001b[38;5;241m1\u001b[39m\n\u001b[0;32m 465\u001b[0m \u001b[38;5;28;01mwhile\u001b[39;00m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_loop_count \u001b[38;5;241m>\u001b[39m \u001b[38;5;241m0\u001b[39m:\n\u001b[1;32m--> 466\u001b[0m \u001b[43mupdate\u001b[49m\u001b[43m(\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m 467\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_loop_count \u001b[38;5;241m-\u001b[39m\u001b[38;5;241m=\u001b[39m \u001b[38;5;241m1\u001b[39m\n\u001b[0;32m 469\u001b[0m \u001b[38;5;66;03m# clear markers\u001b[39;00m\n", + "File \u001b[1;32mc:\\Users\\earak\\anaconda3\\envs\\srs\\lib\\site-packages\\mujoco_viewer\\mujoco_viewer.py:414\u001b[0m, in \u001b[0;36mMujocoViewer.render..update\u001b[1;34m()\u001b[0m\n\u001b[0;32m 412\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_add_marker_to_scene(marker)\n\u001b[0;32m 413\u001b[0m \u001b[38;5;66;03m# render\u001b[39;00m\n\u001b[1;32m--> 414\u001b[0m \u001b[43mmujoco\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mmjr_render\u001b[49m\u001b[43m(\u001b[49m\u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mviewport\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mscn\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mctx\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m 415\u001b[0m \u001b[38;5;66;03m# overlay items\u001b[39;00m\n\u001b[0;32m 416\u001b[0m \u001b[38;5;28;01mfor\u001b[39;00m gridpos, [t1, t2] \u001b[38;5;129;01min\u001b[39;00m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_overlay\u001b[38;5;241m.\u001b[39mitems():\n", + "\u001b[1;31mKeyboardInterrupt\u001b[0m: " + ] + } + ], + "source": [ + "h_z = 0.98\n", + "vis = True\n", + "\n", + "result = minimize(fourbar, \n", + " X_init, \n", + " method='Nelder-Mead', \n", + " bounds=bnds,\n", + " options=opts,\n", + " constraints=constraints)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "print(f\"X = {result.x}\")\n", + "print(f\"error = {result.fun}\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "X = result.x\n", + "vis = True\n", + "\n", + "L_AB = X[0]\n", + "L_BC = X[1]\n", + "L_DC = X[2]\n", + "L_AD = X[3]\n", + "L_CP = X[4]\n", + " \n", + "tree = etree.parse(f1)\n", + "\n", + "swap_par(tree, 'geom', 'link AB', 'pos', f\"0 -{L_AB/2} 0\")\n", + "swap_par(tree, 'geom', 'link AB', 'size', f\"0.015 {L_AB/2}\")\n", + "\n", + "swap_par(tree, 'body', 'BC1P', 'pos', f\"0 -{L_AB} 0\")\n", + "swap_par(tree, 'geom', 'link BC', 'pos', f\"0 -{L_BC/2} 0\")\n", + "swap_par(tree, 'geom', 'link BC', 'size', f\"0.015 {L_BC/2}\")\n", + "swap_par(tree, 'site', 'sC1', 'pos', f\"0 -{L_BC} 0\")\n", + "\n", + "swap_par(tree, 'body', 'CP', 'pos', f\"0 -{L_BC} 0\")\n", + "swap_par(tree, 'geom', 'link CP', 'pos', f\"0 -{L_CP/2} 0\")\n", + "swap_par(tree, 'geom', 'link CP', 'size', f\"0.015 {L_CP/2}\")\n", + "swap_par(tree, 'site', 'sP', 'pos', f\"0 -{L_CP} 0\")\n", + "\n", + "swap_par(tree, 'body', 'DC2', 'pos', f\"{L_AD} 0 1.5\")\n", + "swap_par(tree, 'geom', 'link DC', 'pos', f\"0 -{L_DC/2} 0\")\n", + "swap_par(tree, 'geom', 'link DC', 'size', f\"0.015 {L_DC/2}\")\n", + "swap_par(tree, 'site', 'sC2', 'pos', f\"0 -{L_DC} 0\")\n", + "\n", + "tree.write(f2, pretty_print=True, xml_declaration=True, encoding='UTF-8')\n", + "\n", + "tree = []\n", + "\n", + "model = mujoco.MjModel.from_xml_path(f2)\n", + "data = mujoco.MjData(model)\n", + "\n", + "EE_position_x = []\n", + "EE_position_z = []\n", + "\n", + "viewer = mujoco_viewer.MujocoViewer(model, \n", + " data, \n", + " title=\"4bar\", \n", + " width=640, \n", + " height=480)\n", + "\n", + "def set_torque(mj_data, KP, KV, theta):\n", + " data.ctrl[0] = KP * (-mj_data.qpos[0] + theta) + KV * (0 - mj_data.qvel[0])\n", + "\n", + "for i in range(STEP_NUM): \n", + " if viewer.is_alive:\n", + " \n", + " set_torque(data, 20, 5, theta_des[i])\n", + " \n", + " position_EE = data.site_xpos[1]\n", + " EE_position_x.append(position_EE[0])\n", + " EE_position_z.append(position_EE[2])\n", + " \n", + " mujoco.mj_step(model, data)\n", + " \n", + " if vis == True:\n", + " viewer.render() \n", + "\n", + " else:\n", + " break\n", + "viewer.close()\n", + "\n", + "midlength = int(STEP_NUM/2)\n", + "\n", + "plt.clf()\n", + "plt.plot(EE_position_x[midlength:], EE_position_z[midlength:], '-', linewidth=2, label='P')\n", + "plt.title('End-effector trajectory', fontsize=12, fontweight='bold')\n", + "plt.legend(loc='upper left')\n", + "plt.xlabel('X-Axis [m]')\n", + "plt.ylabel('Z-Axis [m]')\n", + "plt.axis('equal')\n", + "plt.grid()\n", + "plt.draw()" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "srs", + "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": "3.10.12" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} From 49c84d1b51eba716fcd7d238ed227d9daf566039 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 22:47:04 +0300 Subject: [PATCH 64/80] Delete SRS/practice_4/practice_4.ipynb --- SRS/practice_4/practice_4.ipynb | 20 -------------------- 1 file changed, 20 deletions(-) delete mode 100644 SRS/practice_4/practice_4.ipynb diff --git a/SRS/practice_4/practice_4.ipynb b/SRS/practice_4/practice_4.ipynb deleted file mode 100644 index 9ecf9022..00000000 --- a/SRS/practice_4/practice_4.ipynb +++ /dev/null @@ -1,20 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# Practice 4\n", - "\n", - "To be added" - ] - } - ], - "metadata": { - "language_info": { - "name": "python" - } - }, - "nbformat": 4, - "nbformat_minor": 2 -} From 3d5a6d2c918b6911d1106ff82e7e88451fe1a2cb Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 23:22:35 +0300 Subject: [PATCH 65/80] Update Task_4.md --- SRS/practice_4/Task_4.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_4/Task_4.md b/SRS/practice_4/Task_4.md index 2cc16fea..f8e9d0ed 100644 --- a/SRS/practice_4/Task_4.md +++ b/SRS/practice_4/Task_4.md @@ -1,3 +1,3 @@ 1. To the model you have created in the previous task, you need to add actuators. For Optimus mechanism there is one actuator (q1), for tendon mechanism there are two actuators (q1 and q2). 2. Modify the .xml file by adding `````` and `````` containers (look at the examples in the previous task). -3. Define control effort via PD regulator. The $q^{des} = AMP \cdot sin(FREQ \cdot t) + BIAS$. Look in the table for sine wave parameters. +3. Define control effort via PD regulator. The $q^{des} = AMP \cdot sin(FREQ \cdot t) + BIAS$. Look in the [table](https://docs.google.com/spreadsheets/d/1ArDc0uXQGEbSWpaOhKvYPi4TjOWBZ9PoTXz1Icymx1w/edit?usp=sharing) for sine wave parameters. From 08ec32c81d1b883cea72a36d30c5e34ea3dd57ed Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 23:23:23 +0300 Subject: [PATCH 66/80] Update Task_4.md --- SRS/practice_4/Task_4.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/SRS/practice_4/Task_4.md b/SRS/practice_4/Task_4.md index f8e9d0ed..80fc78eb 100644 --- a/SRS/practice_4/Task_4.md +++ b/SRS/practice_4/Task_4.md @@ -1,3 +1,3 @@ 1. To the model you have created in the previous task, you need to add actuators. For Optimus mechanism there is one actuator (q1), for tendon mechanism there are two actuators (q1 and q2). 2. Modify the .xml file by adding `````` and `````` containers (look at the examples in the previous task). -3. Define control effort via PD regulator. The $q^{des} = AMP \cdot sin(FREQ \cdot t) + BIAS$. Look in the [table](https://docs.google.com/spreadsheets/d/1ArDc0uXQGEbSWpaOhKvYPi4TjOWBZ9PoTXz1Icymx1w/edit?usp=sharing) for sine wave parameters. +3. Define control effort via PD regulator. The $q^{des} = AMP \cdot sin(FREQ \cdot t) + BIAS$. Look in the [table](https://docs.google.com/spreadsheets/d/1ArDc0uXQGEbSWpaOhKvYPi4TjOWBZ9PoTXz1Icymx1w/edit?usp=sharing) for sine wave parameters. If the conrol sequence goes beyond workspace of the mechanism, decrease the amplitude and tune bias only if needed. From 15ac83f0bf4b883453f51708eaf787f212dcc041 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 23:24:22 +0300 Subject: [PATCH 67/80] Update Task_1.md --- SRS/practice_1/Task_1.md | 6 +++--- 1 file changed, 3 insertions(+), 3 deletions(-) diff --git a/SRS/practice_1/Task_1.md b/SRS/practice_1/Task_1.md index 7c25825a..a2cef18b 100644 --- a/SRS/practice_1/Task_1.md +++ b/SRS/practice_1/Task_1.md @@ -5,6 +5,6 @@ $a \cdot \ddot{x} + b \cdot \dot{x} + c \cdot x = d$ -5. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. -6. Compare results of these methods with analytical solution, dicsuss and conclude your thoughts in the .pdf report. -7. Name of the report should be "Your_ISU_number_YourName_task1.pdf" +4. From the list take coefficients of your ODE and solve them with three integrators: Explicit/Implicit Euler, Rung-Kutta methods. +5. Compare results of these methods with analytical solution, dicsuss and conclude your thoughts in the .pdf report. +6. Name of the report should be "Your_ISU_number_YourName_task1.pdf" From 676c2c953ed0498c0971381013277e2b09025a0a Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 23:24:32 +0300 Subject: [PATCH 68/80] Update Task_2.md --- SRS/practice_2/Task_2.md | 6 +++--- 1 file changed, 3 insertions(+), 3 deletions(-) diff --git a/SRS/practice_2/Task_2.md b/SRS/practice_2/Task_2.md index 161caba3..d8492093 100644 --- a/SRS/practice_2/Task_2.md +++ b/SRS/practice_2/Task_2.md @@ -8,7 +8,7 @@ Use method described in ```SRS/lecture_1/lecture_1.pdf```. -4. **Try** to solve analytically the ODE you composed. If you can't solve it, describe the reason and why? +3. **Try** to solve analytically the ODE you composed. If you can't solve it, describe the reason and why? -5. Compare results of these methods with analytical solution (if it exists), dicsuss and conclude your thoughts in the .pdf report. -6. Name of the report should be "Your_ISU_number_YourName_task2.pdf" +4. Compare results of these methods with analytical solution (if it exists), dicsuss and conclude your thoughts in the .pdf report. +5. Name of the report should be "Your_ISU_number_YourName_task2.pdf" From be9ee7b1740f00e767bf3dc5f9e6b985e6450279 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 23:26:26 +0300 Subject: [PATCH 69/80] Create readme.md --- "SRS/project/ATP(\320\246\320\227\320\237)/readme.md" | 1 + 1 file changed, 1 insertion(+) create mode 100644 "SRS/project/ATP(\320\246\320\227\320\237)/readme.md" diff --git "a/SRS/project/ATP(\320\246\320\227\320\237)/readme.md" "b/SRS/project/ATP(\320\246\320\227\320\237)/readme.md" new file mode 100644 index 00000000..8b137891 --- /dev/null +++ "b/SRS/project/ATP(\320\246\320\227\320\237)/readme.md" @@ -0,0 +1 @@ + From c9bb2d3d3036bd06abb7b298aac758789635d3b5 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 23:27:06 +0300 Subject: [PATCH 70/80] Create report.pdf --- .../report.pdf" | Bin 0 -> 1 bytes 1 file changed, 0 insertions(+), 0 deletions(-) create mode 100644 "SRS/project/ATP(\320\246\320\227\320\237)/373529_RakshinEgor_157137_BorisovIvan_ATP/report.pdf" diff --git "a/SRS/project/ATP(\320\246\320\227\320\237)/373529_RakshinEgor_157137_BorisovIvan_ATP/report.pdf" "b/SRS/project/ATP(\320\246\320\227\320\237)/373529_RakshinEgor_157137_BorisovIvan_ATP/report.pdf" new file mode 100644 index 0000000000000000000000000000000000000000..8b137891791fe96927ad78e64b0aad7bded08bdc GIT binary patch literal 1 Icmd-A000XB3jhEB literal 0 HcmV?d00001 From 6ef264a6b0833177a7460030c532383a37e14406 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 23:27:54 +0300 Subject: [PATCH 71/80] Create project --- SRS/project/project | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/project/project diff --git a/SRS/project/project b/SRS/project/project new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/project/project @@ -0,0 +1 @@ + From ba3cc4f76e6f044c999319f846fc90896bd5df0c Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 23:28:02 +0300 Subject: [PATCH 72/80] Delete SRS/project/project --- SRS/project/project | 1 - 1 file changed, 1 deletion(-) delete mode 100644 SRS/project/project diff --git a/SRS/project/project b/SRS/project/project deleted file mode 100644 index 8b137891..00000000 --- a/SRS/project/project +++ /dev/null @@ -1 +0,0 @@ - From e74ab6c23cfdff35d1f554ed79e031960064c61a Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 23:28:14 +0300 Subject: [PATCH 73/80] Create readme.md --- SRS/project/project/readme.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/project/project/readme.md diff --git a/SRS/project/project/readme.md b/SRS/project/project/readme.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/project/project/readme.md @@ -0,0 +1 @@ + From dc9ae4b8c1ce072dd8253c3c4a827cba51531404 Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 23:28:30 +0300 Subject: [PATCH 74/80] Delete SRS/project/project.ipynb --- SRS/project/project.ipynb | 20 -------------------- 1 file changed, 20 deletions(-) delete mode 100644 SRS/project/project.ipynb diff --git a/SRS/project/project.ipynb b/SRS/project/project.ipynb deleted file mode 100644 index 1fd86a62..00000000 --- a/SRS/project/project.ipynb +++ /dev/null @@ -1,20 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# Project\n", - "\n", - "To be added" - ] - } - ], - "metadata": { - "language_info": { - "name": "python" - } - }, - "nbformat": 4, - "nbformat_minor": 2 -} From 5a1c56db2667340a984d074c49e8490386db4f5c Mon Sep 17 00:00:00 2001 From: Egor Rakshin <123389674+RakshinEgor@users.noreply.github.com> Date: Tue, 4 Nov 2025 23:28:50 +0300 Subject: [PATCH 75/80] Create report.md --- .../373529_RakshinEgor_157137_BorisovIvan_project/report.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/project/project/373529_RakshinEgor_157137_BorisovIvan_project/report.md diff --git a/SRS/project/project/373529_RakshinEgor_157137_BorisovIvan_project/report.md b/SRS/project/project/373529_RakshinEgor_157137_BorisovIvan_project/report.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/project/project/373529_RakshinEgor_157137_BorisovIvan_project/report.md @@ -0,0 +1 @@ + From 160dfa7be65c9a11452b81655348fa28b32a2fe9 Mon Sep 17 00:00:00 2001 From: MazinAL-Hatmi Date: Sat, 8 Nov 2025 23:21:15 +0300 Subject: [PATCH 76/80] Create 508940_Mazin_Mohamed_Al-Hatmi_Task1 --- SRS/practice_1/submissions/508940_Mazin_Mohamed_Al-Hatmi_Task1 | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_1/submissions/508940_Mazin_Mohamed_Al-Hatmi_Task1 diff --git a/SRS/practice_1/submissions/508940_Mazin_Mohamed_Al-Hatmi_Task1 b/SRS/practice_1/submissions/508940_Mazin_Mohamed_Al-Hatmi_Task1 new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_1/submissions/508940_Mazin_Mohamed_Al-Hatmi_Task1 @@ -0,0 +1 @@ + From ee209b1b6af32c12c4c48e9ad315c828d44c3a02 Mon Sep 17 00:00:00 2001 From: MazinAL-Hatmi Date: Sat, 8 Nov 2025 23:29:38 +0300 Subject: [PATCH 77/80] Create report.md --- SRS/practice_1/submissions/508940_Mazin_Al-Hatmi_Task1/report.md | 1 + 1 file changed, 1 insertion(+) create mode 100644 SRS/practice_1/submissions/508940_Mazin_Al-Hatmi_Task1/report.md diff --git a/SRS/practice_1/submissions/508940_Mazin_Al-Hatmi_Task1/report.md b/SRS/practice_1/submissions/508940_Mazin_Al-Hatmi_Task1/report.md new file mode 100644 index 00000000..8b137891 --- /dev/null +++ b/SRS/practice_1/submissions/508940_Mazin_Al-Hatmi_Task1/report.md @@ -0,0 +1 @@ + From 737e53f0159832cf46b2219a44d8e234e6535c11 Mon Sep 17 00:00:00 2001 From: MazinAL-Hatmi Date: Sat, 8 Nov 2025 23:30:04 +0300 Subject: 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