Article
Open Access
m-isometric generalised derivations
-
B.P. Duggal
and
I.H. Kim
Published/Copyright:
October 11, 2022
Received: 2022-01-03
Accepted: 2022-08-15
Published Online: 2022-10-11
© 2022 B.P. Duggal et al., published by De Gruyter
Articles in the same Issue
- The p-norm of circulant matrices via Fourier analysis
- Transcendental operators acting on slice regular functions
- Surjective isometries on Banach sequence spaces: A survey
- On the geometry of the multiplier space of ℓpA
- Trace-Class and Nuclear Operators
- Refinements of numerical radius inequalities using the Kantorovich ratio
- Spectra of Weighted Composition Operators with Quadratic Symbols
- Normality and Quasinormality of Specific Bounded Product of Densely Defined Composition Operators in L2 Spaces
- Optimal Polynomial Approximants in Lp
- On unitary equivalence to a self-adjoint or doubly–positive Hankel operator
- m-isometric generalised derivations
- Cyclic Composition operators on Segal-Bargmann space
- Paatero’s V(k) space II
- Weighted composition operators on Hardy–Smirnov spaces
Keywords for this article
Banach space;
Left/right multiplication operator;
m-isometric operator;
generalized derivation;
perturbation by an operator;
tensor product
Creative Commons
BY 4.0
Articles in the same Issue
- The p-norm of circulant matrices via Fourier analysis
- Transcendental operators acting on slice regular functions
- Surjective isometries on Banach sequence spaces: A survey
- On the geometry of the multiplier space of ℓpA
- Trace-Class and Nuclear Operators
- Refinements of numerical radius inequalities using the Kantorovich ratio
- Spectra of Weighted Composition Operators with Quadratic Symbols
- Normality and Quasinormality of Specific Bounded Product of Densely Defined Composition Operators in L2 Spaces
- Optimal Polynomial Approximants in Lp
- On unitary equivalence to a self-adjoint or doubly–positive Hankel operator
- m-isometric generalised derivations
- Cyclic Composition operators on Segal-Bargmann space
- Paatero’s V(k) space II
- Weighted composition operators on Hardy–Smirnov spaces
