Decomposing algebraic \(m\)-isometric tuples
From MaRDI portal
Publication:2291614
DOI10.1016/j.jfa.2019.108424zbMath1448.47013arXiv1912.05954OpenAlexW2995819272WikidataQ126591089 ScholiaQ126591089MaRDI QIDQ2291614
Publication date: 31 January 2020
Published in: Journal of Functional Analysis (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1912.05954
Several-variable operator theory (spectral, Fredholm, etc.) (47A13) Structure theory of linear operators (47A65)
Related Items (3)
Some results on \((A; (m, n))\)-isosymmetric operators on a Hilbert space ⋮ On tuples of commuting operators in positive semidefinite inner product spaces ⋮ Dirichlet-type spaces on the unit ball and joint 2-isometries
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Powers of \(A\)-\(m\)-isometric operators and their supercyclicity
- \(A\)-\(m\)-isometric operators in semi-Hilbertian spaces
- Tensor product of \(n\)-isometries
- Some results on higher order isometries and symmetries: products and sums with a nilpotent operator
- On the dynamics of the \(d\)-tuples of \(m\)-isometries
- Algebraic properties of operator roots of polynomials
- \(m\)-isometric commuting tuples of operators on a Hilbert space
- Completely hyperexpansive operator tuples
- Classification of hereditary matrices
- \((A,m)\)-isometries on Hilbert spaces
- Perturbation of \(m\)-isometries by nilpotent operators
- Complete hyperexpansivity, subnormality and inverted boundedness conditions.
- \(m\)-isometric transformations of Hilbert space. I
- \(m\)-isometric transformations of Hilbert space. II
- \(m\)-isometric transformations of Hilbert space. III
- Products of \(m\)-isometries
- \(m\)-isometries, \(n\)-symmetries and other linear transformations which are hereditary roots
- \(m\)-isometric weighted shifts and reflexivity of some operators
- An isometry plus a nilpotent operator is an \(m\)-isometry. Applications
- Invertible weighted shift operators which are 𝑚-isometries
- N-SUPERCYCLICITY OF AN A-m-ISOMETRY
- A Disconjugacy Theorem for Toeplitz Operators
- A Representation Theorem for Cyclic Analytic Two-Isometries
- On (A,m)-expansive operators
This page was built for publication: Decomposing algebraic \(m\)-isometric tuples