2013
DOI: 10.1007/jhep05(2013)098
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Strongly coupled gauge theories: high and low temperature behavior of non-local observables

Abstract: We explore the high and low temperature behavior of non-local observables in strongly coupled gauge theories that are dual to AdS. We develop a systematic expansion for equal time two-point correlation, spatial Wilson loops and entanglement entropy at finite temperature using the AdS/CFT correspondence, leading to analytic expressions for these observables at high and low temperature limits. This approach enables the identification of the contributions of different regions of the bulk geometry to these gauge t… Show more

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Cited by 96 publications
(169 citation statements)
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References 77 publications
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“…To solve this problem correctly, one must choose the Σ giving the minimal value once substituted back into the functional (2.17). Interestingly, this implies a first order phase transition in the mutual information [45][46][47]. Indeed, when the configuration on the right of Fig.…”
Section: Mutual Information In Nonrelativistic Field Theoriesmentioning
confidence: 90%
“…To solve this problem correctly, one must choose the Σ giving the minimal value once substituted back into the functional (2.17). Interestingly, this implies a first order phase transition in the mutual information [45][46][47]. Indeed, when the configuration on the right of Fig.…”
Section: Mutual Information In Nonrelativistic Field Theoriesmentioning
confidence: 90%
“…Since New Massive Gravity is a higher derivative theory with curvature squared terms, we need a reassessment of the Ryu-Takayanagi prescription. It is known that the finite part of the holographic entanglement entropy evaluated in a black hole background in the Einstein gravity corresponds to the Bekenstein-Hawking thermal entropy [5,24]. Therefore it is natural to expect the same in gravity theories with higher derivatives, with the understanding that the thermal entropy is now realized as Wald's entropy [13].…”
Section: Nmg and Holographic Entanglement Entropymentioning
confidence: 99%
“…Considering large entangling region limit, i.e., ρ h , the main contribution to the area of the minimal surface comes from the limit where it is extended all the way to the horizon, such that ρ t ∼ ρ h (see [35][36][37] for related analysis). In this limit by defining ρ = ρ t ξ, one finds…”
Section: Jhep10(2016)135mentioning
confidence: 99%