Isometric, symmetric and isosymmetric commuting \(d\)-tuples of Banach space operators
DOI10.1007/s00025-023-01855-0OpenAlexW4322009469MaRDI QIDQ2693765
Publication date: 24 March 2023
Published in: Results in Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2209.13368
Hilbert spacecommuting operatorsproduct of operators\(m\)-isometric and \(m\)-selfadjoint operators\(m\)-left invertibleleft/right multiplication operatorperturbation by nilpotents
Perturbation theory of linear operators (47A55) Commutators, derivations, elementary operators, etc. (47B47) General (adjoints, conjugates, products, inverses, domains, ranges, etc.) (47A05) Local spectral properties of linear operators (47A11)
Related Items (1)
Cites Work
- Unnamed Item
- Unnamed Item
- Tensor product of \(n\)-isometries
- Some results on higher order isometries and symmetries: products and sums with a nilpotent operator
- On \((m, C)\)-isometric commuting tuples of operators on a Hilbert space
- Algebraic properties of operator roots of polynomials
- \(m\)-isometric commuting tuples of operators on a Hilbert space
- Isometric properties of elementary operators
- An extension of Putnam-Fuglede theorem for hyponormal operators
- Perturbation of \(m\)-isometries by nilpotent operators
- \(m\)-isometric transformations of Hilbert space. I
- \(m\)-isometric transformations of Hilbert space. II
- \(m\)-isometric transformations of Hilbert space. III
- Some properties of \(m\)-isometries and \(m\)-invertible operators on Banach spaces
- Products of \(m\)-isometries
- \(m\)-isometries, \(n\)-symmetries and other linear transformations which are hereditary roots
- Structure of elementary operators defining \(m\)-left invertible, \(m\)-selfadjoint and related classes of operators
- An isometry plus a nilpotent operator is an \(m\)-isometry. Applications
- Elementary operators which are \(m\)-isometries
- m-isometries on Banach spaces
- Hereditary Classes of Operators and Matrices
- Tensor product of left n-invertible operators
- On (A, m)-isometric commuting tuples of operators on a Hilbert space
- (A,m)-Symmetric commuting tuples of operators on a Hilbert space
- Structures of left n-invertible operators and their applications
- Infinite Dimensional Jordan Operators and Sturm-Liouville Conjugate Point Theory
This page was built for publication: Isometric, symmetric and isosymmetric commuting \(d\)-tuples of Banach space operators