Powers of \(A\)-\(m\)-isometric operators and their supercyclicity

DOI10.1007/s40840-015-0201-6zbMath1387.47002OpenAlexW2460347220MaRDI QIDQ310690

Masoumeh Faghih-Ahmadi

Publication date: 8 September 2016

Published in: Bulletin of the Malaysian Mathematical Sciences Society. Second Series (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s40840-015-0201-6

zbMATH Keywords

supercyclic operators\(A\)-\(m\)-isometric operators

Mathematics Subject Classification ID

Hilbert and pre-Hilbert spaces: geometry and topology (including spaces with semidefinite inner product) (46C05) Equations involving linear operators, with operator unknowns (47A62) General (adjoints, conjugates, products, inverses, domains, ranges, etc.) (47A05) Cyclic vectors, hypercyclic and chaotic operators (47A16)

Related Items (8)

Some results on \((A; (m, n))\)-isosymmetric operators on a Hilbert space ⋮ \((A,m)\)-isometries on Hilbert spaces ⋮ (A, m)-partial isometries in semi-Hilbertian spaces ⋮ On n-quasi-(m,C)-isometric operators ⋮ Unnamed Item ⋮ Decomposing algebraic \(m\)-isometric tuples ⋮ \(A\)-numerical radius inequalities for semi-Hilbertian space operators ⋮ (A,m)-Symmetric commuting tuples of operators on a Hilbert space

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• \(A\)-\(m\)-isometric operators in semi-Hilbertian spaces
• Hypercyclicity and supercyclicity of \(m\)-isometric operators
• Weighted shift operators which are \(m\)-isometries
• \(m\)-isometric commuting tuples of operators on a Hilbert space
• On the orbit of an \(m\)-isometry
• Isometric properties of elementary operators
• \(m\)-isometric transformations of Hilbert space. I
• \(m\)-isometric transformations of Hilbert space. II
• \(m\)-isometric transformations of Hilbert space. III
• Products of \(m\)-isometries
• \(m\)-isometric weighted shifts and reflexivity of some operators
• Powers of m-isometries
• SUPERCYCLICITY OF TWO-ISOMETRIES

This page was built for publication: Powers of \(A\)-\(m\)-isometric operators and their supercyclicity