Dilation, Discrimination and Uhlmann's Theorem of Link Products of Quantum Channels

Fuente: arXiv
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Autores principales: Lei, Qiang, Cao, Liuheng, Kumar, Asutosh, Wu, Junde
Formato: Preprint
Publicado: 2023
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author Lei, Qiang
Cao, Liuheng
Kumar, Asutosh
Wu, Junde
author_facet Lei, Qiang
Cao, Liuheng
Kumar, Asutosh
Wu, Junde
contents The study of quantum channels is the most fundamental theoretical problem in quantum information and quantum communication theory. The link product theory of quantum channels is an important tool for studying quantum networks. In this paper, we establish the Stinespring dilation theorem of the link product of quantum channels in two different ways, discuss the discrimination of quantum channels and show that the distinguishability can be improved by self-linking each quantum channel n times as n grows. We also find that the maximum value of Uhlmann's theorem can be achieved for diagonal channels.
format Preprint
id arxiv_https___arxiv_org_abs_2309_03052
institution arXiv
publishDate 2023
record_format arxiv
spellingShingle Dilation, Discrimination and Uhlmann's Theorem of Link Products of Quantum Channels
Lei, Qiang
Cao, Liuheng
Kumar, Asutosh
Wu, Junde
Quantum Physics
The study of quantum channels is the most fundamental theoretical problem in quantum information and quantum communication theory. The link product theory of quantum channels is an important tool for studying quantum networks. In this paper, we establish the Stinespring dilation theorem of the link product of quantum channels in two different ways, discuss the discrimination of quantum channels and show that the distinguishability can be improved by self-linking each quantum channel n times as n grows. We also find that the maximum value of Uhlmann's theorem can be achieved for diagonal channels.
title Dilation, Discrimination and Uhlmann's Theorem of Link Products of Quantum Channels
topic Quantum Physics
url https://arxiv.org/abs/2309.03052