Approximate solution of singular integro-differential equations by reduction methods in generalized Hölder spaces
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November 1, 2006
Cited by 8Open Access
Abstract
Abstract: In present paper we elaborated the numerical schemes of reduction methods for approximative solution of Singular Integro- Differential Equations with kernels of Cauchy type. The equations are defined on the arbitrary smooth closed contours of complex plane. The researched methods are based on the Faber-Laurent polynomials. Theoretical background of reduction methods has been obtained in Generalized Hölder spaces. Singular Integro- differential equations, Faber-Laurent polynomials, Generalized Hölder spaces 1
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