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Some Error Estimates for Numerical Solutions of Boundary Integral Equations
Abstract Boundary integral equations can be numerically approximated by various methods. Let 10.1 $$Au(x) = g(x),\quad x\in\partial\Omega$$ be a boundary integral equation on the boundary ∂Ω of a domain Ω. Let {Vh}h be a family of finite-element spaces on ∂Ω. We can think of the Galerkin method for approximating (10.1).
Some Error Estimates for Numerical Solutions of Boundary Integral Equations
Abstract Boundary integral equations can be numerically approximated by various methods. Let 10.1 $$Au(x) = g(x),\quad x\in\partial\Omega$$ be a boundary integral equation on the boundary ∂Ω of a domain Ω. Let {Vh}h be a family of finite-element spaces on ∂Ω. We can think of the Galerkin method for approximating (10.1).
Some Error Estimates for Numerical Solutions of Boundary Integral Equations
Chen, Goong (Autor:in) / Zhou, Jianxin (Autor:in)
01.01.2010
38 pages
Aufsatz/Kapitel (Buch)
Elektronische Ressource
Englisch
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