Dual overlaps and finite coupling ’t Hooft loops

Abstract Integrable su(2|2) c symmetric models have integrable boundaries with osp(2|2) symmetries, which can be embedded into su(2|2) c in two different ways. We dualize the previously obtained asymptotic overlap formulas for one of the embeddings to describe the other embedding and apply the resul...

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Main Authors: Tamas Gombor, Zoltán Bajnok
Format: Article
Language:English
Published: SpringerOpen 2024-12-01
Series:Journal of High Energy Physics
Subjects:
Online Access:https://doi.org/10.1007/JHEP12(2024)034
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author Tamas Gombor
Zoltán Bajnok
author_facet Tamas Gombor
Zoltán Bajnok
author_sort Tamas Gombor
collection DOAJ
description Abstract Integrable su(2|2) c symmetric models have integrable boundaries with osp(2|2) symmetries, which can be embedded into su(2|2) c in two different ways. We dualize the previously obtained asymptotic overlap formulas for one of the embeddings to describe the other embedding and apply the results to describe the asymptotic expectation values of local operators in the presence of a ’t Hooft line in N $$ \mathcal{N} $$ = 4 SYM. A peculiar feature of the setting is that in certain gradings only descendant states have non-vanishing overlaps with the boundary state and the overlap formula is not factorized for the Bethe roots.
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institution Kabale University
issn 1029-8479
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series Journal of High Energy Physics
spelling doaj-art-d23e675ce1a143e2be293593edf741a62024-12-22T12:09:18ZengSpringerOpenJournal of High Energy Physics1029-84792024-12-0120241212610.1007/JHEP12(2024)034Dual overlaps and finite coupling ’t Hooft loopsTamas Gombor0Zoltán Bajnok1HUN-REN Wigner Research Centre for PhysicsHUN-REN Wigner Research Centre for PhysicsAbstract Integrable su(2|2) c symmetric models have integrable boundaries with osp(2|2) symmetries, which can be embedded into su(2|2) c in two different ways. We dualize the previously obtained asymptotic overlap formulas for one of the embeddings to describe the other embedding and apply the results to describe the asymptotic expectation values of local operators in the presence of a ’t Hooft line in N $$ \mathcal{N} $$ = 4 SYM. A peculiar feature of the setting is that in certain gradings only descendant states have non-vanishing overlaps with the boundary state and the overlap formula is not factorized for the Bethe roots.https://doi.org/10.1007/JHEP12(2024)034Bethe AnsatzIntegrable Field TheoriesAdS-CFT CorrespondenceWilson’t Hooft and Polyakov loops
spellingShingle Tamas Gombor
Zoltán Bajnok
Dual overlaps and finite coupling ’t Hooft loops
Journal of High Energy Physics
Bethe Ansatz
Integrable Field Theories
AdS-CFT Correspondence
Wilson
’t Hooft and Polyakov loops
title Dual overlaps and finite coupling ’t Hooft loops
title_full Dual overlaps and finite coupling ’t Hooft loops
title_fullStr Dual overlaps and finite coupling ’t Hooft loops
title_full_unstemmed Dual overlaps and finite coupling ’t Hooft loops
title_short Dual overlaps and finite coupling ’t Hooft loops
title_sort dual overlaps and finite coupling t hooft loops
topic Bethe Ansatz
Integrable Field Theories
AdS-CFT Correspondence
Wilson
’t Hooft and Polyakov loops
url https://doi.org/10.1007/JHEP12(2024)034
work_keys_str_mv AT tamasgombor dualoverlapsandfinitecouplingthooftloops
AT zoltanbajnok dualoverlapsandfinitecouplingthooftloops