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NUMERICAL SOLUTION OF FREDHOLM INTEGRAL EQUATION OF THE FIRST KIND USING LEGENDRE, CHEBYSHEV AND CAS WAVELETS

In this paper, we suggest an efficient method for solving Fredholm integral equation of the first kind based on wavlets basis. The continuous Legendre , CAS and Chebyshev wavelets are used on [0,1] and are utilized as a basis in Galerkin method to approximate the solution of the integral equation. Then, in some examples the mentioned wavelets are compared with each other.