activity
20022021
most citedA resolution of quantum dynamical semigroups

3 citations · 7 across the 20 of their papers we have counts for

collaborators

20 papers

math-ph2021

symmetry in quantum spin chain ground states and Haldane's conjecture

Anilesh Mohari

In this paper, we prove that any translation and $SU_2(\IC)$-invariant pure state of $\IM=\otimes_{k \in \IZ}\!M^{(k)}_d(\IC)$, that is also real, lattice symmetric and reflection…

math.OA2017★ 1 cited

Translation invariant state and its mean entropy-I

Anilesh Mohari

Let $\IM =\otimes_{n \in \IZ}\!M^{(n)}(\IC)$ be the two sided infinite tensor product -algebra of dimensional matrices $\!M^{(n)}(\IC)=\!M_d(\IC)$ over the field of comple…

math.OA2013

Translation invariant pure state on $\otimes_{\IZ}/!M_d(\IC)$ and Haag duality

Anilesh Mohari

We prove Haag duality property of any translation invariant pure state on $\clb = \otimes_{\IZ}/!M_d(\IC), \;d \ge 2$, where $/!M_d(\IC)$ is the set of dimensional mat…

math.OA2013

Translation invariant pure state on $\clb=\otimes_{\IZ}M_d(\IC)$ and its split property

Anilesh Mohari

We prove that a real lattice symmetric reflection positive translation invariant pure state of $\clb=\otimes_{\IZ}M_d(\IC)$ is a split state if its two points spatial correlations…

math.OA2013

Isomorphism theorem for Kolmogorov states of $\clb = \dsp{\otimes_{j \in \IZ}}\!M^{(j)}_d(\IC)$

Anilesh Mohari

We consider the translation dynamics on the -algebra $\IM =\otimes_{n \in \IZ}\!M^{(n)}(\IC)$ of two sided infinite tensor product of dimensional matrices $\!M^{(n)}(\IC)=…

math.OA2013★ 1 cited

Hann-Banach-Arveson extension theorem and Kadison isomorphism

Anilesh Mohari

Let $C^*(\cls)$ be the algebra generated by an operator system $\cls$ i.e. a unital -closed subspace of a unital algebra $\cla$. We prove that any complete order iso…