We generalize the notion of m-isometric operator tuples on Hilbert spaces in a natural way to operator tuples on normed spaces. This is done by defining a tuple analogue of (m, p)-isometric operators, so-called (m, p)-isometric operator tuples. We then extend this definition further by introducing (m, ∞)-isometric operator tuples and study properties of and relations between these objects.University College Dubli
A bounded linear operator T on a Banach space X is called an (m, p)-isometry if it satisfies the equ...
We study necessary and sufficient conditions on a bounded operator T defined on the Hilbert space L-...
We study necessary and sufficient conditions on a bounded operator T defined on the Hilbert space L-...
We generalize the notion of m-isometric operator tuples on Hilbert spaces in a natural way to opera...
We generalize the notion of m-isometric operator tuples on Hilbert spaces in a natural way to opera...
We generalize the notion of m-isometric operator tuples on Hilbert spaces in a natural way to opera...
We generalize the notion of m-isometric operator tuples on Hilbert spaces in a natural way to opera...
We show that if a tuple of commuting, bounded linear operators (T1, ..., Td) 2 B(X)d is both an (m,...
This paper presents the definition, samples, and natures of isometric and isometric- m algebra opera...
We initiate the study of toral m-isometric tuples of commuting operators on a Hilbert space. This cl...
We consider a generalization of isometric Hilbert space operators to the multivariable setting. We s...
AbstractIn this work, the concept of m-isometry on a Hilbert space are generalized when an additiona...
A bounded linear operator T on a Banach space X is called an (m, p)-isometry if it satisfies the equ...
We show that if a tuple of commuting, bounded linear operators (T1, ..., Td) 2 B(X)d is both an (m,...
A bounded linear operator T on a Banach space X is called an (m, p)-isometry if it satisfies the equ...
A bounded linear operator T on a Banach space X is called an (m, p)-isometry if it satisfies the equ...
We study necessary and sufficient conditions on a bounded operator T defined on the Hilbert space L-...
We study necessary and sufficient conditions on a bounded operator T defined on the Hilbert space L-...
We generalize the notion of m-isometric operator tuples on Hilbert spaces in a natural way to opera...
We generalize the notion of m-isometric operator tuples on Hilbert spaces in a natural way to opera...
We generalize the notion of m-isometric operator tuples on Hilbert spaces in a natural way to opera...
We generalize the notion of m-isometric operator tuples on Hilbert spaces in a natural way to opera...
We show that if a tuple of commuting, bounded linear operators (T1, ..., Td) 2 B(X)d is both an (m,...
This paper presents the definition, samples, and natures of isometric and isometric- m algebra opera...
We initiate the study of toral m-isometric tuples of commuting operators on a Hilbert space. This cl...
We consider a generalization of isometric Hilbert space operators to the multivariable setting. We s...
AbstractIn this work, the concept of m-isometry on a Hilbert space are generalized when an additiona...
A bounded linear operator T on a Banach space X is called an (m, p)-isometry if it satisfies the equ...
We show that if a tuple of commuting, bounded linear operators (T1, ..., Td) 2 B(X)d is both an (m,...
A bounded linear operator T on a Banach space X is called an (m, p)-isometry if it satisfies the equ...
A bounded linear operator T on a Banach space X is called an (m, p)-isometry if it satisfies the equ...
We study necessary and sufficient conditions on a bounded operator T defined on the Hilbert space L-...
We study necessary and sufficient conditions on a bounded operator T defined on the Hilbert space L-...