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python
2 years ago
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import matplotlib.pyplot as plt import numpy as np from matplotlib.animation import FuncAnimation fig = plt.figure() gr = fig.add_subplot(1, 1, 1) gr.axis('equal') # Дано: a = b = l0 = 1 DE = 2 * a # Задаю функции phi(t) и psi(t) step = 3000 t = np.linspace(0, 10, step) phi = 2 * np.sin(6 * t) psi = 5 * t + 0.2 * np.cos(6 * t) # Балка DE Xd = 0 Yd = 0 Xe = Xd + DE * np.cos(phi) Ye = Yd + DE * np.sin(phi) balkaDE = gr.plot([Xd, Xe[0]], [Yd, Ye[0]], color='black', linewidth=5)[0] pD = gr.plot(Xd, Yd, marker='o', color='r')[0] pE = gr.plot(Xe, Ye, marker='o', color='r')[0] # Пружина Xc = DE Yc = l0 pC = gr.plot(Xc, Yc, marker='o', color='r')[0] def get_spring(coils, width, start, end): start, end = np.array(start).reshape((2,)), np.array(end).reshape((2,)) len = np.linalg.norm(np.subtract(end, start)) u_t = np.subtract(end, start) / len u_n = np.array([[0, -1], [1, 0]]).dot(u_t) spring_coords = np.zeros((2, coils + 2)) spring_coords[:,0], spring_coords[:,-1] = start, end normal_dist = np.sqrt(max(0, width ** 2 - (len ** 2 / coils ** 2))) / 2 for i in np.arange(1, coils + 1): spring_coords[:,-i] = (start + ((len * (2 * i - 1) * u_t) / (2 * coils)) + (normal_dist * (-1) ** i * u_n)) return spring_coords[0,2:], spring_coords[1,2:] pS = gr.plot(*get_spring(70, 0.1, [Xe[0], Ye[0]], [Xc, Yc]), color='black')[0] # Стержень AB Xa = Xd + DE / 2 * np.cos(phi) Ya = Yd + DE / 2 * np.sin(phi) Xb = Xa + b * np.cos(psi - np.pi / 2) Yb = Ya + b * np.sin(psi - np.pi / 2) sterjenAB = gr.plot([Xa[0], Xb[0]], [Ya[0], Yb[0]], color='black', linewidth=1)[0] pA = gr.plot(Xa, Ya, marker='o', color='r')[0] pB = gr.plot(Xb, Yb, marker='o', color='black', markersize = 20)[0] def run(i): balkaDE.set_data([Xd, Xe[i]], [Yd, Ye[i]]) pE.set_data(Xe[i], Ye[i]) pS.set_data(*get_spring(70,0.1, [Xe[i], Ye[i]], [Xc, Yc])) pA.set_data(Xa[i],Ya[i]) pB.set_data(Xb[i], Yb[i]) sterjenAB.set_data([Xa[i], Xb[i]], [Ya[i], Yb[i]]) anim = FuncAnimation(fig, run, frames = step, interval = 1) plt.show()
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