2019
DOI: 10.1016/j.physletb.2019.06.071
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Accelerating black hole chemistry

Abstract: We introduce a new set of chemical variables for the accelerating black hole. We show how these expressions suggest that conical defects emerging from a black hole can be considered as true hair -a new charge that the black hole can carry -and discuss the impact of conical deficits on black hole thermodynamics from this 'chemical' perspective. We conclude by proving a new Reverse Isoperimetric Inequality for black holes with conical defects.

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Cited by 51 publications
(40 citation statements)
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References 56 publications
(98 reference statements)
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“…In contrast, here we find that when accelerated black holes are critical, their thermodynamic quantities can be obtained as a smooth (and finite) limit of the original thermodynamic quantities for the accelerated black holes [37,38]. It then follows that the reverse isoperimetric conjecture, shown to be valid for the accelerated black holes [42], remains true also for the critical black holes.…”
Section: Introductionmentioning
confidence: 51%
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“…In contrast, here we find that when accelerated black holes are critical, their thermodynamic quantities can be obtained as a smooth (and finite) limit of the original thermodynamic quantities for the accelerated black holes [37,38]. It then follows that the reverse isoperimetric conjecture, shown to be valid for the accelerated black holes [42], remains true also for the critical black holes.…”
Section: Introductionmentioning
confidence: 51%
“…The thermodynamic properties of black holes in AdS have been known for a while [7,[32][33][34][35][36], however the thermodynamics of accelerating black holes have only more recently been elucidated [37][38][39][40][41][42][43][44], and in the context of thermodynamics, we observe these accelerated critical solutions to behave differently to the original ultraspinning black hole. For the ultra-spinning case, the thermodynamic quantities cannot simply be obtained by taking the a → limit of the thermodynamic quantities of Kerr-AdS black holes, as these diverge in the limit a → .…”
Section: Introductionmentioning
confidence: 76%
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“…for accelerating f (R) black holes, where A is the horizon area. The equality is saturated if C = 0, and reduces to that in Einstein gravity [50] if η = 1. A larger deficit yields a smaller ∆, and therefore a smaller entropy with respect to the volume, tending to make the black holes sub-entropic.…”
Section: B Thermodynamic First Law Of Slowly Accelerating F (R) Ads mentioning
confidence: 97%