Gribov horizon in Noncommutative QED
It is known that Noncommutative QED (NCQED) exhibits Gribov ambiguities in the Landau gauge. These ambiguities are related to zero modes of the Faddeev-Popov operator and arise in the ghost propagator when it has a pole. In this work, we establish a positive Faddeev-Popov operator for NCQED and the...
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2022
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oai:doaj.org-article:20fc92dd43c84a12bc41f457121400862021-12-04T04:33:04ZGribov horizon in Noncommutative QED0550-321310.1016/j.nuclphysb.2021.115624https://doaj.org/article/20fc92dd43c84a12bc41f457121400862022-01-01T00:00:00Zhttp://www.sciencedirect.com/science/article/pii/S0550321321003217https://doaj.org/toc/0550-3213It is known that Noncommutative QED (NCQED) exhibits Gribov ambiguities in the Landau gauge. These ambiguities are related to zero modes of the Faddeev-Popov operator and arise in the ghost propagator when it has a pole. In this work, we establish a positive Faddeev-Popov operator for NCQED and the condition for the ghost propagator not to have poles, the so-called Gribov no-pole condition. This condition is implemented in the path integral and allows for the calculation of the photon propagator in momentum space, which is dependent on the squared non-commutativity parameter. In the commutative limit, the standard QED is recovered.Ozório HolandaMarcelo S. GuimaraesLuigi RosaPatrizia VitaleElsevierarticleNuclear and particle physics. Atomic energy. RadioactivityQC770-798ENNuclear Physics B, Vol 974, Iss , Pp 115624- (2022) |
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Nuclear and particle physics. Atomic energy. Radioactivity QC770-798 |
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Nuclear and particle physics. Atomic energy. Radioactivity QC770-798 Ozório Holanda Marcelo S. Guimaraes Luigi Rosa Patrizia Vitale Gribov horizon in Noncommutative QED |
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It is known that Noncommutative QED (NCQED) exhibits Gribov ambiguities in the Landau gauge. These ambiguities are related to zero modes of the Faddeev-Popov operator and arise in the ghost propagator when it has a pole. In this work, we establish a positive Faddeev-Popov operator for NCQED and the condition for the ghost propagator not to have poles, the so-called Gribov no-pole condition. This condition is implemented in the path integral and allows for the calculation of the photon propagator in momentum space, which is dependent on the squared non-commutativity parameter. In the commutative limit, the standard QED is recovered. |
format |
article |
author |
Ozório Holanda Marcelo S. Guimaraes Luigi Rosa Patrizia Vitale |
author_facet |
Ozório Holanda Marcelo S. Guimaraes Luigi Rosa Patrizia Vitale |
author_sort |
Ozório Holanda |
title |
Gribov horizon in Noncommutative QED |
title_short |
Gribov horizon in Noncommutative QED |
title_full |
Gribov horizon in Noncommutative QED |
title_fullStr |
Gribov horizon in Noncommutative QED |
title_full_unstemmed |
Gribov horizon in Noncommutative QED |
title_sort |
gribov horizon in noncommutative qed |
publisher |
Elsevier |
publishDate |
2022 |
url |
https://doaj.org/article/20fc92dd43c84a12bc41f45712140086 |
work_keys_str_mv |
AT ozorioholanda gribovhorizoninnoncommutativeqed AT marcelosguimaraes gribovhorizoninnoncommutativeqed AT luigirosa gribovhorizoninnoncommutativeqed AT patriziavitale gribovhorizoninnoncommutativeqed |
_version_ |
1718373018549354496 |