摘要

Purpose-The purpose of this paper is to use Alpert wavelet basis and modify the integrand function approximation coefficients to solve Fredholm-Hammerstein integral equations. Design/methodology/approach - L(2)[0, 1] was considered as solution space and the solution was projected to the subspaces of L(2)[0, 1] with finite dimension so that basis elements of these subspaces were orthonormal. Findings - In, this process, solution of Fredholm-Hammerstein integral equation is found by solving the generated system of nonlinear equations. Originality/value - Comparing the method with others shows that this system has less computation. In fact, decreasing of computations result from the modification.

  • 出版日期2009