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A modified Nystroem-Clenshaw-Curtis quadrature for integral equations with piecewise smooth kernels

机译:具有分段光滑核的积分方程的修正Nystroem-Clenshaw-Curtis求积

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摘要

The Nystroem-Clenshaw-Curtis (NCC) quadrature is a highly accurate quadrature which is suitable for integral equations with semi-smooth kernels. In this paper, we first introduce the NCC quadrature and point out that the NCC quadrature is not suitable for certain integral equation with well-behaved kernel functions such as e~(-|t-s|). We then modify the NCC quadrature to obtain a new quadrature which is suitable for integral equations with piecewise smooth kernel functions. Applications of the modified NCC quadrature to Wiener-Hopf equations and a nonlinear integral equation are presented.
机译:Nystroem-Clenshaw-Curtis(NCC)正交是一种高度精确的正交,适用于半光滑核的积分方程。在本文中,我们首先介绍了NCC正交,并指出NCC正交不适用于某些具有良好核函数的积分方程,例如e〜(-| t-s |)。然后,我们修改NCC求积以获得适用于具有分段光滑核函数的积分方程的新求积。提出了改进的NCC求积在Wiener-Hopf方程和非线性积分方程中的应用。

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