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UIC-Physics M/C 273 845W. Taylor St. Rm 2236, Chicago , IL 60607-7059 USA |
phone: 312-996-3400 Fax: 312-996-9016 |
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November 9, 2009, Monday 3:30 pm
Room 2214 SES.
Coffee and Cookies
will be served before the talk
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Harish-Chandra Research Institute, INDIA
Abstract from arXiv:0902.1385
Non-relativistic versions of the AdS/CFT conjecture have recently been
investigated in some detail. These have primarily been in the context
of the Schrodinger symmetry group. Here we initiate a study based on a
different non-relativistic conformal symmetry: one obtained by a
parametric contraction of the relativistic conformal group. The
resulting Galilean conformal symmetry has the same number of
generators as the relativistic symmetry group and thus is different
from the Schrodinger group (which has fewer). One of the interesting
features of the Galilean Conformal Algebra is that it admits an
extension to an {\it infinite} dimensional symmetry algebra (which can
potentially be dynamically realised). The latter contains a
Virasoro-Kac-Moody subalgebra. We comment on realisations of this
extended symmetry in a boundary field theory. We also propose a
somewhat unusual geometric structure for the bulk gravity dual to any
realisation of this symmetry. This involves taking a Newton-Cartan
like limit of Einstein's equations in anti de Sitter space which
singles out an AdS2 comprising of the time and radial
direction. The infinite dimensional Virasoro extension is identified
with the asymptotic isometries of this AdS2.
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