Khosro Bargi

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2'D Non-orthogonal spline wavelets are used as basis function in boundary elements method(BEM).This kind of wavelet has compact supports and closed-formed expression that have been proposed by authors. Besides one can choose the vanishing moments of the wavelets Independently of the order of B-splines. The adaptive meshing for boundary elements makes it(More)
One of the major intrests in boundary element method (BEM) is the development of the numerical technics which enhance the performance of the BEM in large-scale problems. The use of the wavelets as basis function is accepted as a fast solusion comparable to the fast multiple BEM. Many coeficients of the equations , which are defiened as the integrals(More)
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