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Confinement versus 1-form symmetries at large N*

<!--HTML-->There are two known ways to tie quark confinement to symmetries: one way (the older one) in terms of "center symmetry", and the other one (the newer one) is in terms of a "1-form symmetry". By now it is widely accepted that the new idea of 1-form symmetry, which...

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Autor principal: Cherman, Aleksey
Lenguaje:eng
Publicado: 2022
Materias:
Acceso en línea:http://cds.cern.ch/record/2811486
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author Cherman, Aleksey
author_facet Cherman, Aleksey
author_sort Cherman, Aleksey
collection CERN
description <!--HTML-->There are two known ways to tie quark confinement to symmetries: one way (the older one) in terms of "center symmetry", and the other one (the newer one) is in terms of a "1-form symmetry". By now it is widely accepted that the new idea of 1-form symmetry, which is based on the existence of co-dimension-2 topological operators, is a generalization of the old idea of center symmetry. I'll explain how large N QCD poses a sharp challenge to this notion. It enjoys selection rules that can be explained by center symmetry, but not by 1-form symmetry. I'll explain how these selection rules can be deduced from the properties of certain unconventional topological operators.
id cern-2811486
institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2022
record_format invenio
spelling cern-28114862022-11-02T22:05:01Zhttp://cds.cern.ch/record/2811486engCherman, AlekseyConfinement versus 1-form symmetries at large N*Nonperturbative Methods in Quantum Field TheoryTH institutes<!--HTML-->There are two known ways to tie quark confinement to symmetries: one way (the older one) in terms of "center symmetry", and the other one (the newer one) is in terms of a "1-form symmetry". By now it is widely accepted that the new idea of 1-form symmetry, which is based on the existence of co-dimension-2 topological operators, is a generalization of the old idea of center symmetry. I'll explain how large N QCD poses a sharp challenge to this notion. It enjoys selection rules that can be explained by center symmetry, but not by 1-form symmetry. I'll explain how these selection rules can be deduced from the properties of certain unconventional topological operators.oai:cds.cern.ch:28114862022
spellingShingle TH institutes
Cherman, Aleksey
Confinement versus 1-form symmetries at large N*
title Confinement versus 1-form symmetries at large N*
title_full Confinement versus 1-form symmetries at large N*
title_fullStr Confinement versus 1-form symmetries at large N*
title_full_unstemmed Confinement versus 1-form symmetries at large N*
title_short Confinement versus 1-form symmetries at large N*
title_sort confinement versus 1-form symmetries at large n*
topic TH institutes
url http://cds.cern.ch/record/2811486
work_keys_str_mv AT chermanaleksey confinementversus1formsymmetriesatlargen
AT chermanaleksey nonperturbativemethodsinquantumfieldtheory