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- Contraction_(operator_theory) abstract "In operator theory, a discipline within mathematics, a bounded operator T: X → Y between normed vector spaces X and Y is said to be a contraction if its operator norm ||T|| ≤ 1. Every bounded operator becomes a contraction after suitable scaling. The analysis of contractions provides insight into the structure of operators, or a family of operators. The theory of contractions on Hilbert space is largely due to Béla Szőkefalvi-Nagy and Ciprian Foias.".
- Contraction_(operator_theory) wikiPageID "10907456".
- Contraction_(operator_theory) wikiPageRevisionID "594030590".
- Contraction_(operator_theory) hasPhotoCollection Contraction_(operator_theory).
- Contraction_(operator_theory) subject Category:Operator_theory.
- Contraction_(operator_theory) comment "In operator theory, a discipline within mathematics, a bounded operator T: X → Y between normed vector spaces X and Y is said to be a contraction if its operator norm ||T|| ≤ 1. Every bounded operator becomes a contraction after suitable scaling. The analysis of contractions provides insight into the structure of operators, or a family of operators. The theory of contractions on Hilbert space is largely due to Béla Szőkefalvi-Nagy and Ciprian Foias.".
- Contraction_(operator_theory) label "Contraction (operator theory)".
- Contraction_(operator_theory) sameAs m.02qtpjg.
- Contraction_(operator_theory) sameAs Q5165685.
- Contraction_(operator_theory) sameAs Q5165685.
- Contraction_(operator_theory) wasDerivedFrom Contraction_(operator_theory)?oldid=594030590.
- Contraction_(operator_theory) isPrimaryTopicOf Contraction_(operator_theory).