Matches in DBpedia 2014 for { <http://dbpedia.org/resource/Strictly_singular_operator> ?p ?o. }
Showing items 1 to 15 of
15
with 100 items per page.
- Strictly_singular_operator abstract "In functional analysis, a branch of mathematics, a strictly singular operator is a bounded linear operator L from a Banach space X to another Banach space Y, such that it is not an isomorphism, and fails to be an isomorphism on any infinite dimensional subspace of X. Any compact operator is strictly singular, but not vice-versa.Every bounded linear map , for , , is strictly singular. Here, and are sequence spaces. Similarly, every bounded linear map and , for , is strictly singular. Here is the Banach space of sequences converging to zero. This is a corollary of Pitt's theorem, which states that such T, for q < p, are compact.".
- Strictly_singular_operator wikiPageID "29601593".
- Strictly_singular_operator wikiPageRevisionID "590022439".
- Strictly_singular_operator hasPhotoCollection Strictly_singular_operator.
- Strictly_singular_operator subject Category:Compactness_(mathematics).
- Strictly_singular_operator subject Category:Operator_theory.
- Strictly_singular_operator comment "In functional analysis, a branch of mathematics, a strictly singular operator is a bounded linear operator L from a Banach space X to another Banach space Y, such that it is not an isomorphism, and fails to be an isomorphism on any infinite dimensional subspace of X. Any compact operator is strictly singular, but not vice-versa.Every bounded linear map , for , , is strictly singular. Here, and are sequence spaces. Similarly, every bounded linear map and , for , is strictly singular.".
- Strictly_singular_operator label "Operator ściśle singularny".
- Strictly_singular_operator label "Strictly singular operator".
- Strictly_singular_operator sameAs Operator_ściśle_singularny.
- Strictly_singular_operator sameAs m.0jt09f_.
- Strictly_singular_operator sameAs Q7623695.
- Strictly_singular_operator sameAs Q7623695.
- Strictly_singular_operator wasDerivedFrom Strictly_singular_operator?oldid=590022439.
- Strictly_singular_operator isPrimaryTopicOf Strictly_singular_operator.