32 citations · 52 across the 8 of their papers we have counts for
8 papers
Degradable Strongly Entanglement Breaking Maps
Repana Devendra, Gunjan sapra, K. Sumesh
In this paper, we provide a structure theorem and various characterizations of degradable strongly entanglement breaking maps on separable Hilbert spaces. In the finite dimensional…
-extreme points of entanglement breaking maps
B. V. Rajarama Bhat, Repana Devendra, Nirupama Mallick +1
In this paper we study the -convex set of unital entanglement breaking (EB-)maps on matrix algebras. General properties and an abstract characterization of -extreme point…
Mapping cone of -Entanglement Breaking Maps
Repana Devendra, Nirupama Mallick, K. Sumesh
In \cite{CMW19}, the authors introduced -entanglement breaking linear maps to understand the entanglement breaking property of completely positive maps on taking composition. In…
On a generalization of Ando's dilation theorem
Nirupama Mallick, K. Sumesh
We introduce the notion of -commuting operators which is a generalization of commuting operators. We prove a generalized version of commutant lifting theorem and Ando's dilation…
On a tensor-analogue of the Schur product
K. Sumesh, V. S. Sunder
We consider the tensorial Schur product for with unital $C…
Bures Distance For Completely Positive Maps
B. V. Rajarama Bhat, K. Sumesh
D. Bures had defined a metric on the set of normal states on a von Neumann algebra using GNS representations of states. This notion has been extended to completely positive maps be…
CP-H-Extendable Maps between Hilbert modules and CPH-Semigroups
Michael Skeide, K. Sumesh
One may ask which maps between Hilbert modules allow for a completely positive extension to a map acting block-wise between the associated (extended) linking algebras. In these not…
Stinespring's theorem for maps on Hilbert C*-modules
B V Rajarama Bhat, G. Ramesh, K. Sumesh
We strengthen Mohammad B. Asadi's analogue of Stinespring's theorem for certain maps on Hilbert C*-modules. We also show that any two minimal Stinespring representations are unitar…