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A gravity derivation of the Tisza-Landau Model in AdS/CFT

A gravity derivation of the Tisza-Landau Model in AdS/CFT
A gravity derivation of the Tisza-Landau Model in AdS/CFT
We derive the fully backreacted bulk solution dual to a boundary superfluid with finite supercurrent density in AdS/CFT. The non-linear boundary hydrodynamical description of this solution is shown to be governed by a relativistic version of the Tisza-Landau two-fluid model to non-dissipative order. As previously noted, the phase transition can be both first order and second order, but in the strongly-backreacted regime at low charge q we find that the transition remains second order for all allowed fractions of superfluid density.
hep-th
2470-0029
Sonner, Julian
1d2008de-dbc3-4231-95e6-a3d2ec93d3c1
Withers, Benjamin
e510375b-c5d2-4d5f-bd68-40ace13f0ec9
Sonner, Julian
1d2008de-dbc3-4231-95e6-a3d2ec93d3c1
Withers, Benjamin
e510375b-c5d2-4d5f-bd68-40ace13f0ec9

Sonner, Julian and Withers, Benjamin (2010) A gravity derivation of the Tisza-Landau Model in AdS/CFT. Physical Review D, 82 (2), [026001]. (doi:10.1103/PhysRevD.82.026001).

Record type: Article

Abstract

We derive the fully backreacted bulk solution dual to a boundary superfluid with finite supercurrent density in AdS/CFT. The non-linear boundary hydrodynamical description of this solution is shown to be governed by a relativistic version of the Tisza-Landau two-fluid model to non-dissipative order. As previously noted, the phase transition can be both first order and second order, but in the strongly-backreacted regime at low charge q we find that the transition remains second order for all allowed fractions of superfluid density.

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1004.2707v2 - Accepted Manuscript
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More information

Published date: 15 April 2010
Additional Information: 27 pages, 6 figures, 1 appendix; version published in PRD
Keywords: hep-th

Identifiers

Local EPrints ID: 454970
URI: http://eprints.soton.ac.uk/id/eprint/454970
ISSN: 2470-0029
PURE UUID: 362d02da-8bd7-4da3-b06a-d9ff8f581da9
ORCID for Benjamin Withers: ORCID iD orcid.org/0000-0001-8490-9948

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Date deposited: 02 Mar 2022 18:02
Last modified: 17 Mar 2024 02:27

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Author: Julian Sonner

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