Holographic quantum critical conductivity from higher derivative electrodynamics

We study the conductivity from higher derivative electrodynamics in a holographic quantum critical phase (QCP). Two key features of this model are observed. First, a rescaling for the Euclidean frequency by a constant is needed when fitting the quantum Monte Carlo (QMC) data for the O(2) QCP. We con...

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Main Author: Jian-Pin Wu
Format: Article
Language:English
Published: Elsevier 2018-10-01
Series:Physics Letters B
Online Access:http://www.sciencedirect.com/science/article/pii/S0370269318306956
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spelling doaj-186fec340bb54a5ab1652911f2aac7342020-11-24T21:49:13ZengElsevierPhysics Letters B0370-26932018-10-01785296300Holographic quantum critical conductivity from higher derivative electrodynamicsJian-Pin Wu0Center for Gravitation and Cosmology, College of Physical Science and Technology, Yangzhou University, Yangzhou 225009, China; Institute of Gravitation and Cosmology, Department of Physics, School of Mathematics and Physics, Bohai University, Jinzhou 121013, ChinaWe study the conductivity from higher derivative electrodynamics in a holographic quantum critical phase (QCP). Two key features of this model are observed. First, a rescaling for the Euclidean frequency by a constant is needed when fitting the quantum Monte Carlo (QMC) data for the O(2) QCP. We conclude that it is a common characteristic of the higher derivative electrodynamics. Second, both the Drude-like peak at low frequency and the pronounced peak can simultaneously emerge. They are more evident for the relevant operators than for the irrelevant operators. In addition, our result also further confirms that the conductivity for the O(2) QCP is particle-like but not vortex-like. Finally, the electromagnetic (EM) duality is briefly discussed. The largest discrepancies of the particle–vortex duality in the boundary theory appear at the low frequency and the particle–vortex duality holds more well for the irrelevant operator than for the relevant operator.http://www.sciencedirect.com/science/article/pii/S0370269318306956
collection DOAJ
language English
format Article
sources DOAJ
author Jian-Pin Wu
spellingShingle Jian-Pin Wu
Holographic quantum critical conductivity from higher derivative electrodynamics
Physics Letters B
author_facet Jian-Pin Wu
author_sort Jian-Pin Wu
title Holographic quantum critical conductivity from higher derivative electrodynamics
title_short Holographic quantum critical conductivity from higher derivative electrodynamics
title_full Holographic quantum critical conductivity from higher derivative electrodynamics
title_fullStr Holographic quantum critical conductivity from higher derivative electrodynamics
title_full_unstemmed Holographic quantum critical conductivity from higher derivative electrodynamics
title_sort holographic quantum critical conductivity from higher derivative electrodynamics
publisher Elsevier
series Physics Letters B
issn 0370-2693
publishDate 2018-10-01
description We study the conductivity from higher derivative electrodynamics in a holographic quantum critical phase (QCP). Two key features of this model are observed. First, a rescaling for the Euclidean frequency by a constant is needed when fitting the quantum Monte Carlo (QMC) data for the O(2) QCP. We conclude that it is a common characteristic of the higher derivative electrodynamics. Second, both the Drude-like peak at low frequency and the pronounced peak can simultaneously emerge. They are more evident for the relevant operators than for the irrelevant operators. In addition, our result also further confirms that the conductivity for the O(2) QCP is particle-like but not vortex-like. Finally, the electromagnetic (EM) duality is briefly discussed. The largest discrepancies of the particle–vortex duality in the boundary theory appear at the low frequency and the particle–vortex duality holds more well for the irrelevant operator than for the relevant operator.
url http://www.sciencedirect.com/science/article/pii/S0370269318306956
work_keys_str_mv AT jianpinwu holographicquantumcriticalconductivityfromhigherderivativeelectrodynamics
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