#ifndef PENDULUM_GOLD_H #define PENDULUM_GOLD_H #include "LinearMath/btScalar.h" /* sPendulumGold data was created using the Python script, thanks to Andreas Bihlmaier for the script. #!/usr/bin/env python from __future__ import print_function import numpy as np from scipy import integrate import pylab as pl import math import argparse theta_pos = 0 dtheta_pos = 1 def pendulum_system(Y, t): m = 10 # [kg] g = 9.81 # [m/s^2] l = 0.5 # [m] tau = 20 # [Nm] I = m * pow(l, 2) # inertia return [Y[dtheta_pos], (tau - m*g*l*math.sin(Y[theta_pos])) / I] def main(): parser = argparse.ArgumentParser() parser.add_argument('--plot', action='store_true', default=False, help='Plot results') args = parser.parse_args() t = np.arange(0, 2, 0.001) # [s] theta0 = 0 dtheta0 = 0 theta = integrate.odeint(pendulum_system, [theta0, dtheta0], t) # [rad] print("timestamp;theta;") for i in range(theta.shape[0]): print("%f;%f;" % (t[i], theta[i,theta_pos])) if args.plot: pl.plot(t, theta[:,theta_pos], '+') pl.show() if __name__ == '__main__': main() */ //sPendulumGold stores scalar values of a simulated pendulum in tuples 'timestamp' and 'theta joint angle' static btScalar sPendulumGold[]= { 0.000000,0.000000, 0.001000,0.000004, 0.002000,0.000016, 0.003000,0.000036, 0.004000,0.000064, 0.005000,0.000100, 0.006000,0.000144, 0.007000,0.000196, 0.008000,0.000256, 0.009000,0.000324, 0.010000,0.000400, 0.011000,0.000484, 0.012000,0.000576, 0.013000,0.000676, 0.014000,0.000784, 0.015000,0.000900, 0.016000,0.001024, 0.017000,0.001155, 0.018000,0.001295, 0.019000,0.001443, 0.020000,0.001599, 0.021000,0.001763, 0.022000,0.001934, 0.023000,0.002114, 0.024000,0.002302, 0.025000,0.002497, 0.026000,0.002701, 0.027000,0.002913, 0.028000,0.003132, 0.029000,0.003359, 0.030000,0.003595, 0.031000,0.003838, 0.032000,0.004089, 0.033000,0.004348, 0.034000,0.004615, 0.035000,0.004890, 0.036000,0.005173, 0.037000,0.005464, 0.038000,0.005762, 0.039000,0.006069, 0.040000,0.006383, 0.041000,0.006706, 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