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Direct Method and Convergence Analysis for Some System of Singular Integro-Differential Equations

机译:一类奇异积分微分方程的直接法和收敛性分析

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A class of singular integro-differential equations in Leheague spaces are studied. There are many applications of the singular integro- differential equations discussed in this paper. An example in modeling the stress distribution of an elastic medium with holes is discussed in the paper. Direct numerical schemes using a collocation method and a mechanical quadrature rule designed for the singular integro-differential equations are proposed for arbitrary smooth closed contours. Convergence analysis of theses methods are given. Numerical examples are also provided.

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