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Constructing separable states in infinite-dimensional systems by operator matrices

arXiv
Authors: Jinchuan Hou, Jinfei Chai

Year

2016

Paper ID

42044

Status

Preprint

Abstract Read

~2 min

Abstract Words

76

Citations

N/A

Abstract

We introduce a class of states so-called semi-SSPPT (semi super strong positive partial transposition) states in infinite-dimensional bipartite systems by the Cholesky decomposition in terms of operator matrices and show that every semi-SSPPT state is separable. This gives a method of constructing separable states and generalizes the corresponding results in \[Phys. Rev. A 77, 022113(2008), J. Phys. A: Math. Theor. 45 505303 (2012)\]. This criterion is specially convenient to be applied when one of the subsystem is a qubit system.

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  • We introduce a class of states so-called semi-SSPPT (semi super strong positive partial transposition) states in infinite-dimensional bipartite systems by the Cholesky...

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