\(C^\ast\)-algebras generated by mappings. Classification of invariant subspaces

DOI10.3103/S1066369X18070022zbMath1406.46032OpenAlexW2811470228MaRDI QIDQ1794381

A. Yu. Kuznetsova, Suren A. Grigoryan

Publication date: 15 October 2018

Published in: Russian Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.3103/s1066369x18070022

zbMATH Keywords

matrix algebrainvariant subspaceprojectionpositive operator\(C^\ast\)-algebrapartial isometryweighted shift operator

Mathematics Subject Classification ID

Representations of topological algebras with involution (46K10) General theory of (C^*)-algebras (46L05)

Related Items (2)

Some examples of extensions of \(C(\mathbb{T}) \) ⋮ Algebra associated with a map inducing an inverse semigroup

Cites Work

• \(C^\ast\)-algebras generated by mappings
• On a class of \(C^*\)-algebras generated by a countable family of partial isometries
• A family of simple \(C^*\)-algebras related to weighted shift operators
• \(C^\ast\)-algebras generated by mappings. Criterion of irreducibility
• Crossed products of \(C^*\)-algebras by endomorphisms
• \(C^*\)-algebras generated by mappings
• Operator algebras and measure preserving automorphisms
• On a class of operator algebras generated by a family of partial isometries
• On rings of operators
• On Groups of Measure Preserving Transformations. I
• Crossed Products by Semigroups of Endomorphisms and the Toeplitz Algebras of Ordered Groups
• Groupoids Associated with Endomorphisms
• C*-Algebras of Irreversible Dynamical Systems
• On non-singular transformations of a measure space. I
• On Groups of Measure Preserving Transformations. II
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