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- Q7001957 subject Q6103418.
- Q7001957 subject Q7451798.
- Q7001957 subject Q7481097.
- Q7001957 subject Q8965702.
- Q7001957 abstract "In mathematics, the Neumann–Poincaré operator or Poincaré–Neumann operator, named after Carl Neumann and Henri Poincaré, is a non-self-adjoint compact operator introduced by Poincaré to solve boundary value problems for the Laplacian on bounded domains in Euclidean space. Within the language of potential theory it reduces the partial differential equation to an integral equation on the boundary to which the theory of Fredholm operators can be applied. The theory is particularly simple in two dimensions—the case treated in detail in this article—where it is related to complex function theory, the conjugate Beurling transform or complex Hilbert transform and the Fredholm eigenvalues of bounded planar domains.".
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- Q7001957 wikiPageWikiLink Q6103418.
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- Q7001957 wikiPageWikiLink Q7451798.
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- Q7001957 wikiPageWikiLink Q7481097.
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- Q7001957 wikiPageWikiLink Q81082.
- Q7001957 wikiPageWikiLink Q834025.
- Q7001957 wikiPageWikiLink Q8965702.
- Q7001957 type Thing.
- Q7001957 comment "In mathematics, the Neumann–Poincaré operator or Poincaré–Neumann operator, named after Carl Neumann and Henri Poincaré, is a non-self-adjoint compact operator introduced by Poincaré to solve boundary value problems for the Laplacian on bounded domains in Euclidean space. Within the language of potential theory it reduces the partial differential equation to an integral equation on the boundary to which the theory of Fredholm operators can be applied.".
- Q7001957 label "Neumann–Poincaré operator".
- Q7001957 seeAlso Q1193699.
- Q7001957 seeAlso Q7524241.
- Q7001957 seeAlso Q7524243.
- Q7001957 seeAlso Q7661324.