Slightly more advanced method of moments where we try to calculate the electrostatic charge on a plate.
Still interested in the calculation of the positional information. I am guessing that the X_m, y_m are the integer numbers since the dx is already involved? Perhaps then the charge on a line is meant to be integers.
import numpy as np
from scipy.sparse.linalg import cg as conjgradsolve
import matplotlib.pyplot as plt
def charge_on_a_plate():
def build_matrix(n,dx,a=0):
output = []
#output.append(0)
j = 0
diag = (2*a/np.pi)*np.log(1+np.sqrt(2))
out_matrix = []
mid = n/2
for i in range(n+1):
row = []
for i in range(n+1):
if i == j:
row.append(diag)
else:
znm = dx/(np.sqrt((j-mid)**2)+(i-mid)**2) #
row.append(znm)
j += 1
out_matrix.append(row)
print(row)
out_matrix = np.array(out_matrix)
return out_matrix
bm = 1 #4*np.pi#*8.854e-12 # normalise
n = 225
dx = 1/(n+1)
a_matrix = build_matrix(n,dx)
b_matrix = [bm for x in a_matrix] # no description of how bm should be formed. Odd that it wouldnt chnage.
#b_matrix[-1] = 0 # boundary conditions zero field on ends
#b_matrix[0] = 0 # perhaps these are artificial and the issue is in the matirx
solution = conjgradsolve(a_matrix,b_matrix, tol=1e-9)
plt.plot(abs(solution[0]*8.854e-12*4*np.pi))
plt.show()
charge_on_a_plate()
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Not quite sure why this appears as it does. Looks a little like a point source.
Attempted to flip the input matrix but this had no effect. Guess that makes sence because the electrical field is constant.