Bipolar coordinates, image method and the method of fundamental solutions for Green's functions of Laplace problems containing circular boundaries
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Publication:1944409
DOI10.1016/j.enganabound.2010.08.008zbMath1259.65191OpenAlexW2164088599MaRDI QIDQ1944409
Jia-Wei Lee, Jeng-Tzong Chen, Ying-Te Lee, Hung-Chih Shieh
Publication date: 25 March 2013
Published in: Engineering Analysis with Boundary Elements (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.enganabound.2010.08.008
Related Items (8)
Neumann problems of Laplace's equation in circular domains with circular holes by methods of field equations ⋮ Simulation of two-dimensional sloshing phenomenon by generalized finite difference method ⋮ Numerical solutions of mild slope equation by generalized finite difference method ⋮ An analytical Green's function for Laplace operator in an infinite plane with two circular holes using degenerate kernels ⋮ Green’s Function Problem of Laplace Equation with Spherical and Prolate Spheroidal Boundaries by Using the Null-Field Boundary Integral Equation ⋮ Degenerate scale for the Laplace problem in the half-plane; approximate logarithmic capacity for two distant boundaries ⋮ Null field and interior field methods for Laplace's equation in actually punctured disks ⋮ Diffusion in a Disk with a Circular Inclusion
Cites Work
- Equivalence between the Trefftz method and the method of fundamental solution for the annular Green's function using the addition theorem and image concept
- Image solutions for boundary value problems without sources
- Some applications of the Greens' function method in mechanics
- Derivation of Green's function using addition theorem
- Torsion of a Circular Compound Bar With Imperfect Interface
- Progress and Prospects in the Theory of Linear Wave Propagation
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