tiffank1802 commited on
Commit ·
298ea8a
1
Parent(s): 774e2a4
Add missing simulation and utility modules
Browse files- beam.py +115 -0
- dif_heaviside.py +8 -0
- heaviside.py +9 -0
- int_heaviside.py +10 -0
- noise.py +26 -0
- randomstate_head/randomState.mat +632 -0
- randomstate_head/randomState2.mat +632 -0
- randomstate_head/randomState3.mat +632 -0
- randomstate_nohead/randomState.mat +627 -0
- randomstate_nohead/randomState2.mat +627 -0
- randomstate_nohead/randomState3.mat +627 -0
- simulation.py +113 -0
beam.py
ADDED
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@@ -0,0 +1,115 @@
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| 1 |
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import numpy as np
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| 2 |
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from scipy.sparse import csr_matrix
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from scipy.sparse.linalg import spsolve
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| 5 |
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def neb_beam_matrices(nx, dx, E, Ix, rho, S, cy):
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"""
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Compute the FE matrices for Navier-Euler-Bernoulli beams
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"""
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npt = nx + 1
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ndof = 2 * npt
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doflist = np.arange(0, 2*nx, 2)
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on1 = np.ones(nx)
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Ki = np.concatenate([
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doflist, doflist, doflist, doflist,
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doflist+1, doflist+1, doflist+1, doflist+1,
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doflist+2, doflist+2, doflist+2, doflist+2,
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doflist+3, doflist+3, doflist+3, doflist+3
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])
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Kj = np.concatenate([
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doflist, doflist+1, doflist+2, doflist+3,
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doflist, doflist+1, doflist+2, doflist+3,
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doflist, doflist+1, doflist+2, doflist+3,
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doflist, doflist+1, doflist+2, doflist+3
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])
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Kv = E*Ix/(dx**3) * np.concatenate([
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12*on1, 6*dx*on1, -12*on1, 6*dx*on1,
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6*dx*on1, 4*dx**2*on1, -6*dx*on1, 2*dx**2*on1,
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-12*on1, -6*dx*on1, 12*on1, -6*dx*on1,
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6*dx*on1, 2*dx**2*on1, -6*dx*on1, 4*dx**2*on1
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])
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Kfull = csr_matrix((Kv, (Ki, Kj)), shape=(ndof, ndof))
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Mv1 = rho*S*dx/420 * np.concatenate([
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156*on1, 22*dx*on1, 54*on1, -13*dx*on1,
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22*dx*on1, 4*dx**2*on1, 13*dx*on1, -3*dx**2*on1,
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54*on1, 13*dx*on1, 156*on1, -22*dx*on1,
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-13*dx*on1, -3*dx**2*on1, -22*dx*on1, 4*dx**2*on1
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])
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Mfull = csr_matrix((Mv1, (Ki, Kj)), shape=(ndof, ndof))
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Cv = cy*dx/420 * np.concatenate([
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156*on1, 22*dx*on1, 54*on1, -13*dx*on1,
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22*dx*on1, 4*dx**2*on1, 13*dx*on1, -3*dx**2*on1,
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54*on1, 13*dx*on1, 156*on1, -22*dx*on1,
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-13*dx*on1, -3*dx**2*on1, -22*dx*on1, 4*dx**2*on1
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])
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Cfull = csr_matrix((Cv, (Ki, Kj)), shape=(ndof, ndof))
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return Kfull, Cfull, Mfull
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def newmark1step_mrhs(M, C, K, f, u0, v0, a0, dt, beta, gamma):
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"""
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Computes one step of the Newmark algorithm
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"""
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fatK = K + 1/(beta*dt**2)*M + gamma/(beta*dt)*C
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b = f + C * (gamma/(beta*dt)*u0 + (gamma/beta - 1)*v0 + dt/2*(gamma/beta - 1)*a0) + M * (1/(beta*dt**2)*u0 + 1/(beta*dt)*v0 + (1/(2*beta) - 1)*a0)
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u = spsolve(fatK, b)
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a = 1/(beta*dt**2) * (u - u0 - dt*v0 - (dt**2/2)*(1-2*beta)*a0)
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v = v0 + dt * ((1 - gamma)*a0 + gamma*a)
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return u, v, a
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def Newmark2N(M, C, K, f, u0, v0, dt, beta, gamma):
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"""
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Solves the dynamic system with Newmark approach
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"""
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ndof, ntime = f.shape
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u = np.zeros((ndof, ntime))
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v = np.zeros((ndof, ntime))
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a = np.zeros((ndof, ntime))
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up = u0
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vp = v0
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ap = spsolve(M, f[:, 0] - C @ vp - K @ up)
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fatK = K + 1/(beta*dt**2)*M + gamma/(beta*dt)*C
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fatK_inv = np.linalg.inv(fatK.toarray()) # Assuming small, or use sparse inv
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u[:, 0] = u0
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v[:, 0] = v0
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a[:, 0] = ap
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for i in range(1, ntime):
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b = f[:, i] + C @ (gamma/(beta*dt)*up + (gamma/beta - 1)*vp + dt/2*(gamma/beta - 2)*ap) + M @ (1/(beta*dt**2)*up + 1/(beta*dt)*vp + (1/(2*beta) - 1)*ap)
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u[:, i] = fatK_inv @ b
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a[:, i] = 1/(beta*dt**2) * (u[:, i] - up - dt*vp - (dt**2/2)*(1-2*beta)*ap)
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v[:, i] = vp + dt * ((1 - gamma)*ap + gamma*a[:, i])
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up, vp, ap = u[:, i], v[:, i], a[:, i]
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return u, v, a
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def Bconstruct(M, C, K, nA, dt, beta, gamma):
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nx = M.shape[0]
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B = np.zeros((3*nx, nx))
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for j in range(nx):
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u0 = np.zeros(nx)
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v0 = np.zeros(nx)
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a0 = np.zeros(nx)
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eta = np.zeros(nx)
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eta[j] = 1
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u, v, a = newmark1step_mrhs(M, C, K, eta, u0, v0, a0, dt, beta, gamma)
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B[:, j] = np.concatenate([u, v, a])
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return B
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def Fconstruct(M, C, K, dt, beta, gamma):
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nx = M.shape[0]
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M1 = np.eye(nx)
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M2 = np.zeros((nx, nx))
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u0 = np.block([M1, M2, M2])
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v0 = np.block([M2, M1, M2])
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a0 = np.block([M2, M2, M1])
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f = np.zeros(nx)
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u, v, a = newmark1step_mrhs(M, C, K, f, u0, v0, a0, dt, beta, gamma)
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F = np.concatenate([u, v, a])
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return F
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dif_heaviside.py
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import numpy as np
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def dif_heaviside(t):
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"""
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Approximate derivative of Heaviside (zero everywhere here)
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Returns an array of zeros matching the shape of t
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"""
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return np.zeros_like(t)
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heaviside.py
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@@ -0,0 +1,9 @@
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import numpy as np
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def heaviside(t):
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"""
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Vectorized Heaviside step function: 0 for t<1, 1 for t>=1
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"""
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h = np.zeros_like(t)
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h[t >= 1] = 1
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return h
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int_heaviside.py
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import numpy as np
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def int_heaviside(t):
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"""
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Integral of the Heaviside step: returns t for t>=1, 0 otherwise
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"""
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int_h = np.zeros_like(t)
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mask = t >= 1
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int_h[mask] = t[mask]
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return int_h
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noise.py
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import numpy as np
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import scipy.io
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def generate_noise_temporal(time, tlength, q, vseed, is_matlab=True):
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"""
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Generates correlated noise
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"""
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nstep = len(time)
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if is_matlab:
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np.random.seed(vseed)
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else:
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# For octave compatibility, load state from mat file
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mat = scipy.io.loadmat(f'randomstate_head/randomState{vseed}.mat')
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np.random.set_state(mat['v'][0])
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seed = np.random.randn(nstep)
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# Correlation matrix
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time_diff = time[:, np.newaxis] - time[np.newaxis, :]
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Corr = np.exp(- (time_diff ** 2) / (tlength ** 2))
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fpert = Corr @ seed
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famp = np.sum(fpert ** 2) / nstep
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fpert = fpert * np.sqrt(q / famp)
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return fpert
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randomstate_head/randomState.mat
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| 1 |
+
# Created by Octave 5.2.0, Tue Mar 22 16:45:51 2022 CET <EMSE2000\renaud.ferrier@sms-ferrier>
|
| 2 |
+
# name: v
|
| 3 |
+
# type: uint32 matrix
|
| 4 |
+
# ndims: 2
|
| 5 |
+
625 1
|
| 6 |
+
1456155423
|
| 7 |
+
1018131054
|
| 8 |
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3095729598
|
| 9 |
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1351071071
|
| 10 |
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2756431926
|
| 11 |
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708322954
|
| 12 |
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1289693430
|
| 13 |
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431551971
|
| 14 |
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3844831026
|
| 15 |
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1202326554
|
| 16 |
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1586948924
|
| 17 |
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1561984704
|
| 18 |
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|
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|
| 20 |
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451185979
|
| 21 |
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2185629084
|
| 22 |
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3348961156
|
| 23 |
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2152737995
|
| 24 |
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960546867
|
| 25 |
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3548436542
|
| 26 |
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1959155065
|
| 27 |
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3246318355
|
| 28 |
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730909272
|
| 29 |
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3409145064
|
| 30 |
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|
| 31 |
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2675322783
|
| 32 |
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|
| 33 |
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|
| 34 |
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|
| 35 |
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|
| 36 |
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| 37 |
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3062373987
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| 38 |
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| 39 |
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1452889413
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2208749581
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1546593820
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1785781405
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3889728423
|
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1741325364
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3623982288
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|
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2835546287
|
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2144408327
|
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2445760638
|
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1482676002
|
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2931005400
|
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3966532517
|
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178867100
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2586442298
|
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2266694397
|
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268314610
|
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971532106
|
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|
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953307469
|
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1376759794
|
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3700910452
|
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239450030
|
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2351503154
|
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|
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|
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2250952580
|
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1538951623
|
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|
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|
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2737717254
|
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1936277335
|
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|
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3225049820
|
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1818583778
|
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3480491452
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1436906944
|
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450668571
|
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3220462918
|
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1213527866
|
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1666458375
|
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1803282553
|
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2236686301
|
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2972939724
|
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1530195497
|
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|
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1293872740
|
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3660127992
|
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|
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|
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3917837503
|
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2691097179
|
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665550692
|
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3221165304
|
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3785217283
|
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1197819304
|
| 619 |
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1903619284
|
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3078822729
|
| 621 |
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1075598264
|
| 622 |
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1362827594
|
| 623 |
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492645251
|
| 624 |
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3746764261
|
| 625 |
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2533119286
|
| 626 |
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2107416866
|
| 627 |
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1199661720
|
| 628 |
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2258370215
|
| 629 |
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2595110843
|
| 630 |
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19
|
| 631 |
+
|
| 632 |
+
|
randomstate_head/randomState2.mat
ADDED
|
@@ -0,0 +1,632 @@
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| 1 |
+
# Created by Octave 5.2.0, Thu Jun 02 12:49:27 2022 CEST <EMSE2000\renaud.ferrier@sms-ferrier>
|
| 2 |
+
# name: v
|
| 3 |
+
# type: uint32 matrix
|
| 4 |
+
# ndims: 2
|
| 5 |
+
625 1
|
| 6 |
+
1935506771
|
| 7 |
+
2162226780
|
| 8 |
+
3710813794
|
| 9 |
+
2222399676
|
| 10 |
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3091943562
|
| 11 |
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85615469
|
| 12 |
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3060765509
|
| 13 |
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2445655257
|
| 14 |
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356634784
|
| 15 |
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2693893137
|
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34307007
|
| 17 |
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3632270968
|
| 18 |
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3911897814
|
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3617033558
|
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3365293093
|
| 21 |
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3766968460
|
| 22 |
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|
| 23 |
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3586560612
|
| 24 |
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2215843050
|
| 25 |
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2860634016
|
| 26 |
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1648074091
|
| 27 |
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416660906
|
| 28 |
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779376529
|
| 29 |
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393794561
|
| 30 |
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|
| 31 |
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|
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415080147
|
| 33 |
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|
| 34 |
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|
| 35 |
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|
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|
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4203533568
|
| 38 |
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| 75 |
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|
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632527443
|
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|
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1587442770
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1862870687
|
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2688036118
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2251448499
|
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|
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|
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|
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4258582947
|
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|
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|
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441538534
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3871014094
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|
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|
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|
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1784424842
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3516156114
|
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1753782926
|
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|
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|
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|
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2482627816
|
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3507485479
|
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|
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455295002
|
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869128078
|
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|
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|
| 621 |
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451137913
|
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1565744836
|
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455637295
|
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3958984601
|
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|
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|
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1728983489
|
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|
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2136375086
|
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583
|
| 631 |
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|
| 632 |
+
|
randomstate_head/randomState3.mat
ADDED
|
@@ -0,0 +1,632 @@
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| 1 |
+
# Created by Octave 5.2.0, Thu Jun 02 12:52:26 2022 CEST <EMSE2000\renaud.ferrier@sms-ferrier>
|
| 2 |
+
# name: v
|
| 3 |
+
# type: uint32 matrix
|
| 4 |
+
# ndims: 2
|
| 5 |
+
625 1
|
| 6 |
+
1935506771
|
| 7 |
+
2162226780
|
| 8 |
+
3710813794
|
| 9 |
+
2222399676
|
| 10 |
+
3091943562
|
| 11 |
+
85615469
|
| 12 |
+
3060765509
|
| 13 |
+
2445655257
|
| 14 |
+
356634784
|
| 15 |
+
2693893137
|
| 16 |
+
34307007
|
| 17 |
+
3632270968
|
| 18 |
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3911897814
|
| 19 |
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3617033558
|
| 20 |
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3365293093
|
| 21 |
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3766968460
|
| 22 |
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1614634976
|
| 23 |
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3586560612
|
| 24 |
+
2215843050
|
| 25 |
+
2860634016
|
| 26 |
+
1648074091
|
| 27 |
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416660906
|
| 28 |
+
779376529
|
| 29 |
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393794561
|
| 30 |
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|
| 31 |
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|
| 32 |
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415080147
|
| 33 |
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|
| 34 |
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|
| 35 |
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|
| 36 |
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|
| 37 |
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4203533568
|
| 38 |
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|
| 39 |
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| 40 |
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| 41 |
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| 42 |
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|
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|
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|
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|
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|
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|
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| 58 |
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| 69 |
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3541260502
|
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| 72 |
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| 74 |
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| 75 |
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| 76 |
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1400422543
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3137846088
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2632215260
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1531240926
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818453595
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|
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3233015059
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2981328026
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4002422699
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2524413926
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|
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|
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|
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1862870687
|
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|
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|
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|
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|
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|
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|
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|
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|
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|
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|
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|
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1784424842
|
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|
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|
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|
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|
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|
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3507485479
|
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|
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455295002
|
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869128078
|
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|
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1101640332
|
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451137913
|
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|
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455637295
|
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3958984601
|
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|
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3587557292
|
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1728983489
|
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|
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2136375086
|
| 630 |
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523
|
| 631 |
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|
| 632 |
+
|
randomstate_nohead/randomState.mat
ADDED
|
@@ -0,0 +1,627 @@
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|
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550085013
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|
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|
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|
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|
| 566 |
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2144408327
|
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2445760638
|
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1482676002
|
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2931005400
|
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3966532517
|
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178867100
|
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2586442298
|
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|
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268314610
|
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971532106
|
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|
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953307469
|
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1376759794
|
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|
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239450030
|
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|
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|
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|
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2250952580
|
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1538951623
|
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1080115456
|
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3588518699
|
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2737717254
|
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1936277335
|
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1487827132
|
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3225049820
|
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|
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3480491452
|
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1436906944
|
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450668571
|
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3220462918
|
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1213527866
|
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1666458375
|
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1803282553
|
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2236686301
|
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2972939724
|
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1530195497
|
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|
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3660127992
|
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|
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|
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3917837503
|
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2691097179
|
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665550692
|
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3221165304
|
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3785217283
|
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1197819304
|
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|
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3078822729
|
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1075598264
|
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|
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492645251
|
| 619 |
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3746764261
|
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2533119286
|
| 621 |
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2107416866
|
| 622 |
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1199661720
|
| 623 |
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2258370215
|
| 624 |
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2595110843
|
| 625 |
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19
|
| 626 |
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|
| 627 |
+
|
randomstate_nohead/randomState2.mat
ADDED
|
@@ -0,0 +1,627 @@
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|
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|
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|
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|
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|
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632527443
|
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52373699
|
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1587442770
|
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|
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|
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1862870687
|
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|
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|
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2251448499
|
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|
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|
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|
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1272707409
|
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|
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4258582947
|
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|
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|
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|
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|
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|
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|
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67485030
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|
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|
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|
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|
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|
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|
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1784424842
|
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335100768
|
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|
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|
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|
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|
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1753782926
|
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|
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|
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|
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2482627816
|
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3507485479
|
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1735160196
|
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455295002
|
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|
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|
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1101640332
|
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|
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|
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455637295
|
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3958984601
|
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|
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3587557292
|
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1728983489
|
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|
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2136375086
|
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583
|
| 626 |
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|
| 627 |
+
|
randomstate_nohead/randomState3.mat
ADDED
|
@@ -0,0 +1,627 @@
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simulation.py
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import numpy as np
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from scipy.sparse.linalg import spsolve
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from beam import neb_beam_matrices, newmark1step_mrhs
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from noise import generate_noise_temporal
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def kalman_filter(z, x_est, P, A, B, H, Q, R, u=0):
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# Prediction
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x_pred = A @ x_est + B * u
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P_pred = A @ P @ A.T + Q
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# Update
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K = P_pred @ H.T @ np.linalg.inv(H @ P_pred @ H.T + R)
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x_est = x_pred + K @ (z - H @ x_pred)
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P = (np.eye(len(x_est)) - K @ H) @ P_pred
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return x_est, P
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def run_simulation(nstep=1000, delta=0.01, q=0.0001, r=0.0001, T=3, Kp=5e-1, Ki=1e-1, Kd=1e-2, mu=1e-1, beta=0.25, gamma=0.5, L=500, a=5, b=5, E=70000, rho=2700e-9, cy=1e-4, nx=10, nA=None, control_type='pid', meas_location='B'):
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if nA is None:
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nA = nx
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S = a * b
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Ix = a * b**3 / 12
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dx = L / nx
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time = np.arange(delta, (nstep+1)*delta, delta)
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time0 = np.concatenate([[0], time])
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ixe = np.arange(dx, L+dx, dx)
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is_matlab = True
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vseed1 = 0
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vseed2 = 1
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vseed3 = 2
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npt = nx + 1
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ndof = 2 * npt
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ndo1 = ndof - 2
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induA = 2 * nA - 1
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induB = 2 * nx - 1
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fpert = generate_noise_temporal(time0, 1, q, vseed1, is_matlab)
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mpert = generate_noise_temporal(time0, 1, r, vseed2, is_matlab)
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fA = np.zeros_like(time0)
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fA[len(fA)//10:] = 1
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ffull = np.zeros((ndof, nstep+1))
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Kfull, Cfull, Mfull = neb_beam_matrices(nx, dx, E, Ix, rho, S, cy)
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K = Kfull[2:, 2:]
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C = Cfull[2:, 2:]
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M = Mfull[2:, 2:]
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f = ffull[2:, :]
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f[induA, :] = fA + fpert
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u0 = np.zeros(ndo1)
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v0 = np.zeros(ndo1)
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u = np.zeros((ndo1, nstep+1))
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v = np.zeros((ndo1, nstep+1))
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a = np.zeros((ndo1, nstep+1))
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a0 = spsolve(M, f[:, 0] - C @ v0 - K @ u0)
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a[:, 0] = a0
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u[:, 0] = u0
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v[:, 0] = v0
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integ_e = 0
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prev_e = 0
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t0 = 1.0
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u_ref = (time0 >= t0).astype(float)
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e_set = [0]
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indu_meas = induA if meas_location == 'A' else induB
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# Initialize Kalman if needed
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if control_type in ['kalman', 'pid_kalman']:
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x_est = np.array([0.0, 0.0])
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P = np.eye(2) * 0.1
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A = np.array([[1, delta], [0, 1]])
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H = np.array([1, 0])
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Q = np.eye(2) * q
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R = r
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for step in range(1, nstep+1):
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if control_type == 'pid':
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u_meas = u[indu_meas, step-1] + mpert[step]
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e = u_ref[step] - u_meas
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integ_e += e * delta
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de = (e - prev_e) / delta
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Fpid = Kp * e + Ki * integ_e + Kd * de
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f_k = np.zeros(ndo1)
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f_k[induA] = Fpid + fpert[step]
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prev_e = e
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e_set.append(e)
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elif control_type == 'kalman':
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f_k = np.zeros(ndo1)
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f_k[induA] = fpert[step] # open loop
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e_set.append(0) # no error for kalman
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elif control_type == 'pid_kalman':
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z = u[indu_meas, step-1] + mpert[step]
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x_est, P = kalman_filter(z, x_est, P, A, np.zeros(2), H, Q, R)
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u_est = x_est[0]
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e = u_ref[step] - u_est
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integ_e += e * delta
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de = (e - prev_e) / delta
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Fpid = Kp * e + Ki * integ_e + Kd * de
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f_k = np.zeros(ndo1)
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f_k[induA] = Fpid + fpert[step]
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prev_e = e
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e_set.append(e)
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u[:, step], v[:, step], a[:, step] = newmark1step_mrhs(M, C, K, f_k, u[:, step-1], v[:, step-1], a[:, step-1], delta, beta, gamma)
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return time0, ixe, u, v, a, e_set, fA
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