activity
20102023
most citedStinespring's theorem for maps on Hilbert C*-modules

32 citations · 51 across the 22 of their papers we have counts for

collaborators

22 papers

math.FA2023

Representation of Compact Operators between Banach spaces

G. Ramesh, M. Veena Sangeetha, Shanola S. Sequeira

In this article, we give a representation for compact operators acting between reflexive Banach spaces, which generalizes the representation given by Edmunds et al. for compact ope…

math.FA2023

Conditions implying the normality of -paranormal operators in the closure of -operators

G. Ramesh, Shanola S. Sequeira

In this article, we first prove the existence of an invariant subspace for a norm-attaining -paranormal operator. Then give a representation for -paranormal operators i…

math.FA2022

Representation and normality of Hyponormal operators in the closure of -operators

G. Ramesh, Shanola S. Sequeira

Let , be complex Hilbert spaces. A bounded linear operator is said to be norm attaining if there exists a unit vector such that $\|Tx\| = \…

math.FA2022

On the closure of Absolutely Norm attaining Operators

G. Ramesh, Shanola S. Sequeira

Let and be complex Hilbert spaces and be a bounded linear operator. We say to be norm attaining, if there exists with su…

math.FA2022

Spectral representation of absolutely minimum attaining unbounded normal operators

S. H. Kulkarni, G. Ramesh

Let be a densely defined closed operator with domain . We say to be absolutely minimum attaining if for every closed subspace of $H…

math.FA2020

Cyclic Composition Operators on Segal-Bargmann space

G. Ramesh, B. Sudip ranjan, D. Venku Naidu

We study the hypercyclic, supercyclic and cyclic properties of composition operator on the Segal-Bargmann space , where , $A\in \mathcal{…