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Direct methods for numerical solution of singular integro-differential equations in classical Holder spaces (case γ≠ 0)

机译:经典支架空间中奇异积分微分方程数值解的直接方法(案例γ≠0)

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In this article we elaborate the numerical schemes of the collocation and quadrature- interpolation methods for the approximate solution of the singular integro-differential equations when the kernel has a weak singularity. The equations are defined on the arbitrary smooth closed contour of complex plane. The collocation and quadrature-interpolation methods are based on the descritization using Fejer points. Theoretical background for these methods is to be laid in classical Holder spaces.
机译:在本文中,我们详细说明了当内核具有较弱的奇异性时奇异积分微分方程的近似解的搭配和正交插值方法的数值方案。等式在复杂平面的任意平滑封闭轮廓上定义。搭配和正交插值方法基于使用FEJER点的说明。这些方法的理论背景是铺设在古典持有者空间中。

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