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- Paley–Wiener_theorem abstract "In mathematics, a Paley–Wiener theorem is any theorem that relates decay properties of a function or distribution at infinity with analyticity of its Fourier transform. The theorem is named for Raymond Paley (1907–1933) and Norbert Wiener (1894–1964). The original theorems did not use the language of distributions, and instead applied to square-integrable functions. The first such theorem using distributions was due to Laurent Schwartz.".
- Paley–Wiener_theorem wikiPageID "632992".
- Paley–Wiener_theorem wikiPageRevisionID "551244685".
- Paley–Wiener_theorem subject Category:Generalized_functions.
- Paley–Wiener_theorem subject Category:Hardy_spaces.
- Paley–Wiener_theorem subject Category:Theorems_in_Fourier_analysis.
- Paley–Wiener_theorem subject Category:Theorems_in_complex_analysis.
- Paley–Wiener_theorem comment "In mathematics, a Paley–Wiener theorem is any theorem that relates decay properties of a function or distribution at infinity with analyticity of its Fourier transform. The theorem is named for Raymond Paley (1907–1933) and Norbert Wiener (1894–1964). The original theorems did not use the language of distributions, and instead applied to square-integrable functions. The first such theorem using distributions was due to Laurent Schwartz.".
- Paley–Wiener_theorem label "Condição de Paley-Wiener".
- Paley–Wiener_theorem label "Paley–Wiener theorem".
- Paley–Wiener_theorem label "Satz von Paley-Wiener".
- Paley–Wiener_theorem label "Teorema di Paley-Wiener".
- Paley–Wiener_theorem label "Théorème de Paley-Wiener".
- Paley–Wiener_theorem label "Теорема Пэли — Винера".
- Paley–Wiener_theorem sameAs Paley%E2%80%93Wiener_theorem.
- Paley–Wiener_theorem sameAs Satz_von_Paley-Wiener.
- Paley–Wiener_theorem sameAs Théorème_de_Paley-Wiener.
- Paley–Wiener_theorem sameAs Teorema_di_Paley-Wiener.
- Paley–Wiener_theorem sameAs Condição_de_Paley-Wiener.
- Paley–Wiener_theorem sameAs Q1119094.
- Paley–Wiener_theorem sameAs Q1119094.
- Paley–Wiener_theorem wasDerivedFrom Paley–Wiener_theorem?oldid=551244685.