Vorticity in holographic fluids - Archive ouverte HAL
Pré-Publication, Document De Travail Année : 2012

Vorticity in holographic fluids

Résumé

In view of the recent interest in reproducing holographically various properties of conformal fluids, we review the issue of vorticity in the context of AdS/CFT. Three-dimensional fluids with vorticity require four-dimensional bulk geometries with either angular momentum or nut charge, whose boundary geometries fall into the Papapetrou--Randers class. The boundary fluids emerge in stationary non-dissipative kinematic configurations, which can be cyclonic or vortex flows, evolving in compact or non-compact supports. A rich network of Einstein's solutions arises, naturally connected with three-dimensional Bianchi spaces. We use Fefferman--Graham expansion to handle holographic data from the bulk and discuss the alternative for reversing the process and reconstruct the exact bulk geometries.

Dates et versions

hal-00712164 , version 1 (26-06-2012)

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Marco M. Caldarelli, Robert G. Leigh, Anastasios C. Petkou, P. Marios Petropoulos, Valentina Pozzoli, et al.. Vorticity in holographic fluids. 2012. ⟨hal-00712164⟩
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