2009
DOI: 10.1088/1126-6708/2009/04/137
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Dynamical black holes and expanding plasmas

Abstract: We analyse the global structure of time-dependent geometries dual to expanding plasmas, considering two examples: the boost invariant Bjorken flow, and the conformal soliton flow. While the geometry dual to the Bjorken flow is constructed in a perturbation expansion at late proper time, the conformal soliton flow has an exact dual (which corresponds to a Poincaré patch of Schwarzschild-AdS). In particular, we discuss the position and area of event and apparent horizons in the two geometries. The conformal soli… Show more

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Cited by 88 publications
(141 citation statements)
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“…In what follows, we will closely follow [41]. For the background in (2.13) the vectors tangent to the ingoing and outgoing null geodesics are given by…”
Section: Jhep09(2017)127mentioning
confidence: 99%
“…In what follows, we will closely follow [41]. For the background in (2.13) the vectors tangent to the ingoing and outgoing null geodesics are given by…”
Section: Jhep09(2017)127mentioning
confidence: 99%
“…One maps points on the apparent horizon to boundary points by Lie transport along radially ingoing null geodesics, which in the ansatz (2.6) are simply lines of constant {t, x, y}. On the other hand the teleological nature of the event horizon implies that its area would not provide a good measure for the boundary entropy density, cf., [3,44] for a discussion of this point.…”
Section: Jhep04(2015)093mentioning
confidence: 99%
“…[7] and dubbed 'conformal soliton flow' (see also, [38]). This solution was rediscovered by Nagy [12] and also by us in Ref.…”
Section: Conformal Soliton Flowmentioning
confidence: 99%