Holographic Ward identities for symmetry breaking in two dimensions
We investigate symmetry breaking in two-dimensional field theories which have a holographic gravity dual. Being at large N, the Coleman theorem does not hold and Goldstone bosons are expected. We consider the minimal setup to describe a conserved current and a charged operator, and we perform hologr...
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Acceso en línea: | http://hdl.handle.net/20.500.12110/paper_11266708_v2017_n4_p_Argurio |
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todo:paper_11266708_v2017_n4_p_Argurio2023-10-03T16:07:35Z Holographic Ward identities for symmetry breaking in two dimensions Argurio, R. Giribet, G. Marzolla, A. Naegels, D. Sierra-Garcia, J.A. AdS-CFT Correspondence Field Theories in Lower Dimensions Spontaneous Symmetry Breaking We investigate symmetry breaking in two-dimensional field theories which have a holographic gravity dual. Being at large N, the Coleman theorem does not hold and Goldstone bosons are expected. We consider the minimal setup to describe a conserved current and a charged operator, and we perform holographic renormalization in order to find the correct Ward identities describing symmetry breaking. This involves some subtleties related to the different boundary conditions that a vector can have in the three-dimensional bulk. We establish which is the correct prescription that yields, after renormalization, the same Ward identities as in higher dimensions. © 2017, The Author(s). JOUR info:eu-repo/semantics/openAccess http://creativecommons.org/licenses/by/2.5/ar http://hdl.handle.net/20.500.12110/paper_11266708_v2017_n4_p_Argurio |
institution |
Universidad de Buenos Aires |
institution_str |
I-28 |
repository_str |
R-134 |
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Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA) |
topic |
AdS-CFT Correspondence Field Theories in Lower Dimensions Spontaneous Symmetry Breaking |
spellingShingle |
AdS-CFT Correspondence Field Theories in Lower Dimensions Spontaneous Symmetry Breaking Argurio, R. Giribet, G. Marzolla, A. Naegels, D. Sierra-Garcia, J.A. Holographic Ward identities for symmetry breaking in two dimensions |
topic_facet |
AdS-CFT Correspondence Field Theories in Lower Dimensions Spontaneous Symmetry Breaking |
description |
We investigate symmetry breaking in two-dimensional field theories which have a holographic gravity dual. Being at large N, the Coleman theorem does not hold and Goldstone bosons are expected. We consider the minimal setup to describe a conserved current and a charged operator, and we perform holographic renormalization in order to find the correct Ward identities describing symmetry breaking. This involves some subtleties related to the different boundary conditions that a vector can have in the three-dimensional bulk. We establish which is the correct prescription that yields, after renormalization, the same Ward identities as in higher dimensions. © 2017, The Author(s). |
format |
JOUR |
author |
Argurio, R. Giribet, G. Marzolla, A. Naegels, D. Sierra-Garcia, J.A. |
author_facet |
Argurio, R. Giribet, G. Marzolla, A. Naegels, D. Sierra-Garcia, J.A. |
author_sort |
Argurio, R. |
title |
Holographic Ward identities for symmetry breaking in two dimensions |
title_short |
Holographic Ward identities for symmetry breaking in two dimensions |
title_full |
Holographic Ward identities for symmetry breaking in two dimensions |
title_fullStr |
Holographic Ward identities for symmetry breaking in two dimensions |
title_full_unstemmed |
Holographic Ward identities for symmetry breaking in two dimensions |
title_sort |
holographic ward identities for symmetry breaking in two dimensions |
url |
http://hdl.handle.net/20.500.12110/paper_11266708_v2017_n4_p_Argurio |
work_keys_str_mv |
AT argurior holographicwardidentitiesforsymmetrybreakingintwodimensions AT giribetg holographicwardidentitiesforsymmetrybreakingintwodimensions AT marzollaa holographicwardidentitiesforsymmetrybreakingintwodimensions AT naegelsd holographicwardidentitiesforsymmetrybreakingintwodimensions AT sierragarciaja holographicwardidentitiesforsymmetrybreakingintwodimensions |
_version_ |
1807323069327343616 |