\(m\)-isometric composition operators on discrete spaces
From MaRDI portal
Publication:6622536
DOI10.1007/s11785-024-01603-4MaRDI QIDQ6622536
Publication date: 22 October 2024
Published in: Complex Analysis and Operator Theory (Search for Journal in Brave)
composition operators\(m\)-isometriescompletely hyperexpansive operatorsCauchy dual subnormality problemweighted shifts on graphs
Subnormal operators, hyponormal operators, etc. (47B20) Linear operators on special spaces (weighted shifts, operators on sequence spaces, etc.) (47B37) Linear composition operators (47B33)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- A non-hyponormal operator generating Stieltjes moment sequences
- Subnormality of unbounded composition operators over one-circuit directed graphs: exotic examples
- Théorie des opérations linéaires.
- Weighted shift operators which are \(m\)-isometries
- The Cauchy dual subnormality problem for cyclic \(2\)-isometries
- The Cauchy dual and 2-isometric liftings of concave operators
- \(m\)-isometric transformations of Hilbert space. I
- Products of \(m\)-isometries
- Operators with expansive \(m\)-isometric liftings
- \(m\)-isometric composition operators on directed graphs with one circuit
- \(m\)-isometric operators and their local properties
- A Shimorin-type analytic model on an annulus for left-invertible operators and applications
- A solution to the Cauchy dual subnormality problem for 2-isometries
- Wold-type decompositions and wandering subspaces for operators close to isometries
- Weighted shifts on directed trees
- The structure of m-isometric weighted shift operators
- A Disconjugacy Theorem for Toeplitz Operators
- Invariant subspaces of the Dirichlet shift.
- On completely hyperexpansive operators
- Subnormality and Weighted Shifts
- Linear Algebra
- The Cauchy dual subnormality problem via de Branges–Rovnyak spaces
- ON OPERATORS CAUCHY DUAL TO 2-HYPEREXPANSIVE OPERATORS
This page was built for publication: \(m\)-isometric composition operators on discrete spaces