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- Dunford–Schwartz_theorem abstract "In mathematics, particularly functional analysis, the Dunford–Schwartz theorem, named after Nelson Dunford and Jacob T. Schwartz states that the averages of powers of certain norm-bounded operators on L1 converge in a suitable sense.Theorem. Let be a linear operator from to with and . Then exists almost everywhere for all .The statement is no longer true when the boundedness condition is relaxed to even .".
- Dunford–Schwartz_theorem wikiPageID "20697507".
- Dunford–Schwartz_theorem wikiPageRevisionID "569338576".
- Dunford–Schwartz_theorem subject Category:Functional_analysis.
- Dunford–Schwartz_theorem subject Category:Theorems_in_functional_analysis.
- Dunford–Schwartz_theorem comment "In mathematics, particularly functional analysis, the Dunford–Schwartz theorem, named after Nelson Dunford and Jacob T. Schwartz states that the averages of powers of certain norm-bounded operators on L1 converge in a suitable sense.Theorem. Let be a linear operator from to with and . Then exists almost everywhere for all .The statement is no longer true when the boundedness condition is relaxed to even .".
- Dunford–Schwartz_theorem label "Dunford–Schwartz theorem".
- Dunford–Schwartz_theorem label "Théorème de Dunford-Schwartz".
- Dunford–Schwartz_theorem sameAs Dunford%E2%80%93Schwartz_theorem.
- Dunford–Schwartz_theorem sameAs Théorème_de_Dunford-Schwartz.
- Dunford–Schwartz_theorem sameAs Q5315060.
- Dunford–Schwartz_theorem sameAs Q5315060.
- Dunford–Schwartz_theorem wasDerivedFrom Dunford–Schwartz_theorem?oldid=569338576.