2016
DOI: 10.1007/jhep11(2016)044
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Holographic renormalization of Einstein-Maxwell-Dilaton theories

Abstract: We generalize the boundary value problem with a mixed boundary condition that involves the gauge and scalar fields in the context of Einstein-Maxwell-Dilaton theories. In particular, the expectation value of the dual scalar operator can be a function of the expectation value of the current operator. The properties are prevalent in a fixed charge ensemble because the conserved charge is shared by both fields through the dilaton coupling, which is also responsible for non-Fermi liquid properties. We study the on… Show more

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Cited by 13 publications
(15 citation statements)
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References 84 publications
(133 reference statements)
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“…where S GH is the Gibbon-Hawking boundary term to render the variational problem well-defined, S ct includes counterterms to eliminate divergences on asymptotic boundaries, and S surf is used to fix the charge rather than the electrostatic potential when the action is varied [65,81]. The three boundary terms are given by…”
Section: Free Energymentioning
confidence: 99%
“…where S GH is the Gibbon-Hawking boundary term to render the variational problem well-defined, S ct includes counterterms to eliminate divergences on asymptotic boundaries, and S surf is used to fix the charge rather than the electrostatic potential when the action is varied [65,81]. The three boundary terms are given by…”
Section: Free Energymentioning
confidence: 99%
“…In this section, we begin by briefly introducing the five-dimensional scalar charged AdS black hole solution [50,58,59] with the following Lagrangian in (2.8),…”
Section: Modified Friedmann Equations In a Adsmentioning
confidence: 99%
“…In this section, we begin by briefly introducing the five-dimensional scalar charged AdS black hole solution [25,33,34] with the following Lagrangian in (8),…”
Section: Five-dimensional Ads Black Hole and Frw Boundarymentioning
confidence: 99%