Solving Laplace's Equation using the Five-Point Finite Difference Method

This program implements the five-point finite difference scheme to solve Laplace's equation using MATLAB as the development environment. Laplace's equation has extensive applications across scientific and engineering fields, and the five-point finite difference method provides high numerical accuracy for discretizing partial differential equations. The implementation includes matrix formulation for the discrete Laplacian operator and iterative solvers for efficient computation.