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20182022
most citedOn Absolutely Norm attaining Operators

1 citations · 1 across the 5 of their papers we have counts for

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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.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{…

math.FA2020

Weak Topologies

G. Ramesh

Lecture notes on Weak Topologies: We discuss about the weak and weak star topologies on a normed linear space. Our aim is to prove the well known Banach-Alaouglu theorem and discus…

math.FA2020

A Representation of Hyponormal Absolutely Norm Attaining Operators

Neeru Bala, Ramesh G

In this article, we characterize absolutely norm attaining normal operators in terms of the essential spectrum. Later we prove a structure theorem for hyponormal absolutely norm at…

math.FA2020

Weyl's theorem for commuting tuple of paranormal and -paranormal operators

Neeru Bala, G. Ramesh

In this article, we show that a commuting pair of -paranormal operators and with quasitriangular property satisfy the Weyl's theorem-I, that is $$σ_…

math.FA2018

Weyl's theorem for paranormal closed operators

Neeru Bala, G. Ramesh

In this article we discuss a few spectral properties of a paranormal closed operator (not necessarily bounded) defined in a Hilbert space. This class contains closed symmetric oper…