Verifikasi metode Numerik untuk Persamaan Fungsional Tak Linier dengan Iterasi Newton

Abstract

This thesis discusses how to verify the nonlinear functional equation using Newton iteration. Has been long recognized that in determining solutions nonlinear equations, numerical methods used to approximate the optional solution is the method of Newton. Newton’s method requires the steps presented in the algorithm so that the term iteration, the calculation process, so that iteration may be regarded as Newton iteration. This calculation process needs to be revisited truth steps (verification). Verification of numerical algorithms described using a residual based on Newton iteration used in the functional equations in infinite-dimensional.