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- Radó's_theorem_(harmonic_functions) abstract "See also Rado's theorem (Ramsey theory)In mathematics, Radó's theorem is a result about harmonic functions, named after Tibor Radó. Informally, it says that any "nice looking" shape without holes can be smoothly deformed into a disk.Suppose Ω is an open, connected and convex subset of the Euclidean space R2 with smooth boundary ∂Ω and suppose that D is the unit disk. Then, given any homeomorphismμ : ∂ D → ∂ Ω, there exists a unique harmonic function u : D → Ω such that u = μ on ∂D and u is a diffeomorphism.".
- Radó's_theorem_(harmonic_functions) wikiPageID "1471807".
- Radó's_theorem_(harmonic_functions) wikiPageRevisionID "543942236".
- Radó's_theorem_(harmonic_functions) id "5549".
- Radó's_theorem_(harmonic_functions) title "Rado's theorem".
- Radó's_theorem_(harmonic_functions) subject Category:Theorems_in_harmonic_analysis.
- Radó's_theorem_(harmonic_functions) comment "See also Rado's theorem (Ramsey theory)In mathematics, Radó's theorem is a result about harmonic functions, named after Tibor Radó. Informally, it says that any "nice looking" shape without holes can be smoothly deformed into a disk.Suppose Ω is an open, connected and convex subset of the Euclidean space R2 with smooth boundary ∂Ω and suppose that D is the unit disk.".
- Radó's_theorem_(harmonic_functions) label "Radó's theorem (harmonic functions)".
- Radó's_theorem_(harmonic_functions) label "Théorème de Radó (fonctions harmoniques)".
- Radó's_theorem_(harmonic_functions) sameAs Rad%C3%B3's_theorem_(harmonic_functions).
- Radó's_theorem_(harmonic_functions) sameAs Théorème_de_Radó_(fonctions_harmoniques).
- Radó's_theorem_(harmonic_functions) sameAs Q973359.
- Radó's_theorem_(harmonic_functions) sameAs Q973359.
- Radó's_theorem_(harmonic_functions) wasDerivedFrom Radó's_theorem_(harmonic_functions)?oldid=543942236.