Fixed Point Iteration Method for Solving Nonlinear Equation Systems
This MATLAB implementation solves nonlinear equation systems using the fixed point iteration method, incorporating convergence checks and iterative solution approximation.
Explore MATLAB source code curated for "不动点迭代法" with clean implementations, documentation, and examples.
This MATLAB implementation solves nonlinear equation systems using the fixed point iteration method, incorporating convergence checks and iterative solution approximation.
mulStablePoint - Finds a root of nonlinear equations using fixed-point iteration method; mulNewton - Uses Newton's method to find a root of nonlinear equations; mulDiscNewton - Applies discrete Newton's method to find a root of nonlinear equations; mulMix - Employs Newton-Jacobi iteration method to find a root of nonlinear equations; mulNewtonSOR - Utilizes Newton-SOR iteration method to find a root of nonlinear equations; mulDNewton - Implements Newton's descent method to find a root of nonlinear equations; mulGXF1 - Applies the first form of two-point secant method to find a root of nonlinear equations; mulGXF2 - Uses the second form of two-point secant method to find a root of nonlinear equations
This is the main MATLAB program for the stepwise search method, along with implementations of Newton's method and fixed-point iteration
MATLAB implementation of the step-by-step search method with integration of Newton's method and fixed-point iteration for root finding and optimization