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Quasinormal modes and holography

Quasinormal modes and holography
Quasinormal modes and holography
Quasinormal frequencies of electromagnetic and gravitational perturbations in asymptotically anti-de Sitter spacetime can be identified with poles of the corresponding real-time Green's functions in a holographically dual finite temperature field theory. The quasinormal modes are defined for gauge-invariant quantities which obey an incoming-wave boundary condition at the horizon and a Dirichlet condition at the boundary. As an application, we explicitly find poles of retarded correlation functions of R-symmetry currents and the energy-momentum tensor in strongly coupled finite temperature N=4 supersymmetric SU(Nc) Yang-Mills theory in the limit of large Nc.
1550-7998
086009-[16pp]
Kovtun, Pavel K.
fae0987c-35be-4fb3-bc96-e1e8d9724cc2
Starinets, Andrei O.
4c7f2b3d-0ff6-4d26-b978-7d18571c8b17
Kovtun, Pavel K.
fae0987c-35be-4fb3-bc96-e1e8d9724cc2
Starinets, Andrei O.
4c7f2b3d-0ff6-4d26-b978-7d18571c8b17

Kovtun, Pavel K. and Starinets, Andrei O. (2005) Quasinormal modes and holography. Physical Review D, 72, 086009-[16pp]. (doi:10.1103/PhysRevD.72.086009).

Record type: Article

Abstract

Quasinormal frequencies of electromagnetic and gravitational perturbations in asymptotically anti-de Sitter spacetime can be identified with poles of the corresponding real-time Green's functions in a holographically dual finite temperature field theory. The quasinormal modes are defined for gauge-invariant quantities which obey an incoming-wave boundary condition at the horizon and a Dirichlet condition at the boundary. As an application, we explicitly find poles of retarded correlation functions of R-symmetry currents and the energy-momentum tensor in strongly coupled finite temperature N=4 supersymmetric SU(Nc) Yang-Mills theory in the limit of large Nc.

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Published date: 14 October 2005

Identifiers

Local EPrints ID: 49104
URI: http://eprints.soton.ac.uk/id/eprint/49104
ISSN: 1550-7998
PURE UUID: 2dfd6dfb-7110-452e-8d56-5fd56036c3e2

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Date deposited: 23 Oct 2007
Last modified: 15 Mar 2024 09:53

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Contributors

Author: Pavel K. Kovtun
Author: Andrei O. Starinets

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