Periodic B-spline functions have got many useful properties. Especially it is the property of its Fourier coefficients. In this article it is introduced and proved a similar property of Fourier coefficients of spline wavelets.
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The article tries to resolve Fredholm 's integral equations of the second kind by the Galerkin method. The wavelets on the bounded interval are used as the basic functions. Daubechies' orthonomal wavelets and the semi-orthogonal wavelets are used for solving Fredholm's integral equations of the second kind. The twofold results are evaluated in the function of the matrix-sparsity and the error of the approximation.
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