Logarithmic corrections to black hole entropy from Kerr/CFT

Abstract

It has been shown by A. Sen that logarithmic corrections to the black hole area-entropy law are entirely determined macroscopically from the massless particle spectrum. They therefore serve as powerful consistency checks on any proposed enumeration of quantum black hole microstates. Sen's results include a macroscopic computation of the logarithmic corrections for a five-dimensional near extremal Kerr-Newman black hole. Here we compute these corrections microscopically using a stringy embedding of the Kerr/CFT correspondence and find perfect agreement.

References in corpus (9)

• Logarithmic Corrections to Extremal Black Hole Entropy from Quantum Entropy Function
• Cargese Lectures on the Kerr/CFT Correspondence
• Central Charges in Extreme Black Hole/CFT Correspondence
• Microscopic Realization of the Kerr/CFT Correspondence
• Logarithmic Corrections to $N\ge 2$ Black Hole Entropy
• Two Virasoro symmetries in stringy warped AdS${}_3$
• Quantum Corrections to Supergravity on AdS${}_2\times S^2$
• Logarithmic Corrections to Twisted Indices from the Quantum Entropy Function
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