activity
20042019
most citedInvariants for E_0-semigroups on II_1 factors

14 citations · 46 across the 9 of their papers we have counts for

collaborators

9 papers

math.OA2019★ 3 cited

CCR and CAR flows over convex cones

R. Srinivasan

Recently it is proved in arXiv:1906.05493v1 [math.OA] that CCR flows over convex cones are cocycle conjugate if and only if the associated isometric representations are conjugate.…

math.OA2018★ 5 cited

E-semigroups over closed convex cones

Anbu Arjunan, R. Srinivasan, S. Sundar

We initiate a study of E-semigroups over convex cones. We prove a structure theorem for E-semigroups which leave the algebra of compact operators invariant. Then we study in detail…

quant-ph2018★ 12 cited

Infinite Mode Quantum Gaussian States

B. V. Rajarama Bhat, Tiju Cherian John, R. Srinivasan

Quantum Gaussian states on Bosonic Fock spaces are quantum versions of Gaussian distributions. In this paper, we explore infinite mode quantum Gaussian states. We extend many of th…

math.OA2016★ 1 cited

Cohomology for spatial super-product systems

Oliver T. Margetts, R Srinivasan

We introduce a cohomology theory for spatial super- product systems and compute the cocycles for some basic examples called as Clifford super-product systems, thereby distingui…

math.OA2014★ 2 cited

Non-cocycle-conjugate -semigroups on factors

Oliver T. Margetts, R. Srinivasan

We investigate semigroups on general factors, which are not necessarily of type I, and analyse associated invariants like product systems, super product systems etc. By tenso…

math.OA2012

Extendable endomorphisms on factors

Panchugopal Bikram, Masaki Izumi, R. Srinivasan +1

We begin this note with a von Neumann algebraic version of the elementary but extremely useful fact about being able to extend inner-product preserving maps from a total set of the…

math.OA2012★ 14 cited

Invariants for E_0-semigroups on II_1 factors

Oliver T. Margetts, R. Srinivasan

We introduce four new cocycle conjugacy invariants for E_0-semigroups on II_1 factors: a coupling index, a dimension for the gauge group, a super product system and a C*-semiflow.…

math.OA2009★ 7 cited

Toeplitz CAR flows and type I factorizations

Masaki Izumi, R. Srinivasan

Toeplitz CAR flows are a class of E_0-semigroups including the first type III example constructed by R. T. Powers. We show that the Toeplitz CAR flows contain uncountably many mutu…

math.OA2004★ 2 cited

On Product Systems arising from Sum Systems

B. V. Rajarama Bhat, R. Srinivasan

Boris Tsirelson constructed an uncountable family of type III product systems of Hilbert spaces through the theory of Gausian spaces, measure type spaces and `slightly coloured noi…