2006
DOI: 10.1088/1126-6708/2006/07/008
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BTZ black hole with Chern-Simons and higher derivative terms

Abstract: The entropy of a BTZ black hole in the presence of gravitational Chern-Simons terms has previously been analyzed using Euclidean action formalism. In this paper we treat the BTZ solution as a two dimensional black hole by regarding the angular coordinate as a compact direction, and use Wald's Noether charge method to calculate the entropy of this black hole in the presence of higher derivative and gravitational Chern-Simons terms.The parameters labelling the black hole solution can be determined by extremizing… Show more

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Cited by 115 publications
(163 citation statements)
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“…One of the mysteries of TMG is why the rotating BTZ black hole entropy picks up a contribution proportional to the inner horizon area [70][71][72][73][74]. That this must be true follows from Cardy's formula, but we lack a geometric picture for this.…”
Section: Jhep05(2014)052mentioning
confidence: 98%
“…One of the mysteries of TMG is why the rotating BTZ black hole entropy picks up a contribution proportional to the inner horizon area [70][71][72][73][74]. That this must be true follows from Cardy's formula, but we lack a geometric picture for this.…”
Section: Jhep05(2014)052mentioning
confidence: 98%
“…In another interesting development, Sahoo and Sen [16] have computed the 1 Ricci flatness in two dimensions implies a flat space. 2 See Ref.…”
Section: Introductionmentioning
confidence: 99%
“…For F I and H m which play the role of gauge field strengths it follows that e I = f I and p m = h m are the electric fields and magnetic charges, respectively. 9 It can be shown that for background (4.4) solving of equations of motion is equivalent to extremization of the (algebraic) function F , defined by…”
Section: Sen's Entropy Function Methodsmentioning
confidence: 99%
“…So, for our purposes it would be enough to have result which is manifestly covariant in two reduced 2-dimensional spaces (AdS 2 and S 2 ). In three dimensions it is known [8,9] that for the metrics of the "Kaluza-Klein form" 38) where 0 ≤ m, n ≤ 1, we have (modulo total derivative terms)…”
Section: Pos(bhs Gr and Strings)033mentioning
confidence: 99%