Features of the Nyström Method for the Sherman-Lauricella Equation on Piecewise Smooth Contours

DOI10.4208/eajam.240611.070811azbMath1287.65140OpenAlexW2137469417MaRDI QIDQ5406905

Viktor D. Didenko, Johan Helsing

Publication date: 4 April 2014

Published in: Unnamed Author (Search for Journal in Brave)

Full work available at URL: https://lup.lub.lu.se/record/2203901

zbMATH Keywords

stabilitynumerical examplesToeplitz operatorSherman-Lauricella equationNyström method

Mathematics Subject Classification ID

Numerical methods for integral equations (65R20) Integral equations of the convolution type (Abel, Picard, Toeplitz and Wiener-Hopf type) (45E10)

Related Items (2)

Spline Galerkin Methods for the Sherman--Lauricella Equation on Contours with Corners ⋮ Critical Angles of the Nyström Method for Double Layer Potential Equation

Cites Work

• Corner singularities for elliptic problems: Integral equations, graded meshes, quadrature, and compressed inverse preconditioning
• On stability of approximation methods for the Muskhelishvili equation
• Exact solutions for the viscous sintering of multiply-connected fluid domains
• A Fast and Stable Solver for Singular Integral Equations on Piecewise Smooth Curves
• Stability of the Nyström Method for the Sherman–Lauricella Equation
• On the Interior Stress Problem for Elastic Bodies
• Approximation Methods for Singular Integral Equations with Conjugation on Curves with Corners

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