Galerkin approximation with quadrature for the screen problem in \(\mathbb{R}^3\)
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Publication:1127694
DOI10.1216/jiea/1181076026zbMath0908.65129OpenAlexW1996503157MaRDI QIDQ1127694
Ian H. Sloan, Rolf Dieter Grigorieff
Publication date: 1997
Published in: Journal of Integral Equations and Applications (Search for Journal in Brave)
Full work available at URL: http://math.la.asu.edu/~rmmc/nrm/vol94/cont9-4/cont9-4.htm
Numerical methods for integral equations (65R20) Integral equations with kernels of Cauchy type (45E05)
Related Items (2)
Effective semi-analytic integration for hypersingular Galerkin boundary integral equations for the Helmholtz equation in 3D. ⋮ Qualocation
Cites Work
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- On the fast matrix multiplication in the boundary element method by panel clustering
- Boundary integral equations for screen problems in \({\mathbb{R}}^ 3\)
- Duality estimates for the numerical solution of integral equations
- A Galerkin collocation method for some integral equations of the first kind
- On the efficient use of the Galerkin-method to solve Fredholm integral equations
- Semi-discrete Galerkin approximations for the single-layer equation on Lipschitz curves
- Semi-discrete Galerkin approximation of the single layer equation by general splines
- Integral equations. Theory and numerical treatment
- On the Asymptotic Convergence of Collocation Methods
- Some applications of a galerkin‐collocation method for boundary integral equations of the first kind
- Boundary Integral Operators on Lipschitz Domains: Elementary Results
- Reduction of order for pseudodifferential operators on lipschitz domains
- Error estimates for a discretized Galerkin method for a boundary integral equation in two dimensions
- Error Analysis of a Boundary Element Collocation Method for a Screen Problem in ℝ 3 .
- Simultaneous Approximation in Scales of Banach Spaces
- An improved boundary element method for the charge density of a thin electrified plate in ℝ3
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