The jump problem for the Helmholtz equation and singularities at the edges
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Publication:1588782
DOI10.1016/S0893-9659(99)00211-6zbMath0957.35038OpenAlexW2032964281MaRDI QIDQ1588782
Publication date: 4 December 2000
Published in: Applied Mathematics Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0893-9659(99)00211-6
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Related Items (11)
Enriched \(P_1\)-conforming methods for elliptic interface problems with implicit jump conditions ⋮ Generalized solvability and optimization of a parabolic system with a discontinuous solution ⋮ Construction of discontinuous enrichment functions for enriched or generalized FEM's for interface elliptic problems in 1D ⋮ High-Order Enriched Finite Element Methods for Elliptic Interface Problems with Discontinuous Solutions ⋮ Approximate method for solving the boundary value problem for a parabolic equation with inhomogeneous transmission conditions of nonideal contact type ⋮ Generalization of the Neumann problem to harmonic functions outside cuts on the plane ⋮ A generalization of the Neumann problem for the Helmholtz equation outside cuts on the plane ⋮ The harmonic dirichlet problem for a cracked domain with jump conditions on cracks ⋮ The jump problem for the Laplace equation ⋮ Neumann and Robin problems in a cracked domain with jump conditions on cracks ⋮ The Neumann problem in a 2-D exterior domain with cuts and singularities at the tips
Cites Work
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- Boundary integral equations for mixed Dirichlet, Neumann and transmission problems
- Transmission problems for the vector Helmholtz equation
- A boundary integral equation method for an inverse problem related to crack detection
- THE ANGULAR POTENTIAL AND SOME OF ITS APPLICATIONS
- The Dirichlet Problem for the 2‐D Helmholtz Equation in a Multiply Connected Domain with Cuts
- Wave propagation in a 2-D external domain with cuts
- An Existence Theorem for the Reduced Wave Equation
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