Weighted shift and composition operators on \(\ell_{p}\) which are \((m,q)\)-isometries
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Publication:290666
DOI10.1016/J.LAA.2016.04.032zbMath1344.47022OpenAlexW2347149800MaRDI QIDQ290666
Teresa Bermúdez, Juan Agustín Noda, Antonio Martinón
Publication date: 3 June 2016
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.laa.2016.04.032
Linear operators on special spaces (weighted shifts, operators on sequence spaces, etc.) (47B37) General (adjoints, conjugates, products, inverses, domains, ranges, etc.) (47A05) Linear composition operators (47B33)
Related Items (5)
Arithmetic progressions and its applications to \((m,q)\)-isometries: a survey ⋮ Exponentially \(m\)-isometric operators on Hilbert spaces ⋮ \(m\)-isometric composition operators on directed graphs with one circuit ⋮ Some examples of \(m\)-isometries ⋮ On \((m,\infty )\)-isometries: examples
Cites Work
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- On the second parameter of an \((m, p)\)-isometry
- Weighted shift operators which are \(m\)-isometries
- 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
- \(m\)-isometric weighted shifts and reflexivity of some operators
- The \((m,q)\)-isometric weighted shifts on \(l_{p}\) spaces
- Arithmetic progressions and its applications to \((m,q)\)-isometries: a survey
- Invertible weighted shift operators which are 𝑚-isometries
- m-isometries on Banach spaces
- The structure of m-isometric weighted shift operators
- A Disconjugacy Theorem for Toeplitz Operators
- Some Operator Theoretic Calculus for Positive Definite Kernels
- Tensor product of left n-invertible operators
- m-ISOMETRIC OPERATORS ON BANACH SPACES
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