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- Ultrastrong_topology abstract "In functional analysis, the ultrastrong topology, or σ-strong topology, or strongest topology on the set B(H) of bounded operators on a Hilbert space is the topology defined by the family of seminormsfor positive elements of the predual that consists of trace class operators.It was introduced by von Neumann in 1936.".
- Ultrastrong_topology wikiPageID "2707163".
- Ultrastrong_topology wikiPageRevisionID "592373911".
- Ultrastrong_topology hasPhotoCollection Ultrastrong_topology.
- Ultrastrong_topology subject Category:Topology_of_function_spaces.
- Ultrastrong_topology subject Category:Von_Neumann_algebras.
- Ultrastrong_topology type Abstraction100002137.
- Ultrastrong_topology type Algebra106012726.
- Ultrastrong_topology type Cognition100023271.
- Ultrastrong_topology type Content105809192.
- Ultrastrong_topology type Discipline105996646.
- Ultrastrong_topology type KnowledgeDomain105999266.
- Ultrastrong_topology type Mathematics106000644.
- Ultrastrong_topology type PsychologicalFeature100023100.
- Ultrastrong_topology type PureMathematics106003682.
- Ultrastrong_topology type Science105999797.
- Ultrastrong_topology type VonNeumannAlgebras.
- Ultrastrong_topology comment "In functional analysis, the ultrastrong topology, or σ-strong topology, or strongest topology on the set B(H) of bounded operators on a Hilbert space is the topology defined by the family of seminormsfor positive elements of the predual that consists of trace class operators.It was introduced by von Neumann in 1936.".
- Ultrastrong_topology label "Ultrastrong topology".
- Ultrastrong_topology sameAs m.07z87k.
- Ultrastrong_topology sameAs Q7880680.
- Ultrastrong_topology sameAs Q7880680.
- Ultrastrong_topology sameAs Ultrastrong_topology.
- Ultrastrong_topology wasDerivedFrom Ultrastrong_topology?oldid=592373911.
- Ultrastrong_topology isPrimaryTopicOf Ultrastrong_topology.