MSOR often has logic like:
In the world of numerical linear algebra, iterative methods are essential for solving large, sparse systems of linear equations, ( Ax = b ). Among the most famous classical iterative techniques are the Jacobi, Gauss-Seidel, and Successive Over-Relaxation (SOR) methods. convert msor to sor
From MSOR to SOR: Simplifying the Modified Successive Over-Relaxation Method MSOR often has logic like: In the world
if i % 2 == 0: omega = omega_even else: omega = omega_odd Convert to: sparse systems of linear equations
Set all ( \omega_i ) in your code to this single ( \omega ). The algorithm becomes: [ x_i^(k+1) = (1 - \omega) x_i^(k) + \frac\omegaa_ii \left( b_i - \sum_j < i a_ij x_j^(k+1) - \sum_j > i a_ij x_j^(k) \right) ]