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Generalized free energy landscapes of the charged Gauss-Bonnet AdS black holes in diverse dimensions
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abstract
The present study focuses on analyzing the generalized free energy function of the $D$-dimensional charged Gauss-Bonnet AdS black holes. We examine the fluctuating black holes that are in contact with thermal baths at an arbitrary ensemble temperature, resulting in the corresponding Euclidean geometry with a conical singularity at the event horizon. By properly regularizing the conical singularity, we have derived the generalized free energy of the fluctuating black holes in the canonical ensemble using the Euclidean gravitational path integral approach. We demonstrate that the derived generalized free energy is consistent with the definition from thermodynamic perspective. Then we explore the free energy landscapes of the charge Gauss-Bonnet black holes in diverse spacetime dimensions and examine the corresponding thermodynamics of the black hole phase transition. Finally, we discuss the generalized free energy landscape of the fluctuating black holes in grand canonical ensemble.
Forward citations
Cited by 2 Pith papers
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Topological perspective on bulk boundary thermodynamic equivalence
A two-central-charge CFT dictionary reproduces the extended first law, critical point, and topological charges of the 5D charged Gauss-Bonnet AdS black hole.
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Topology of black hole thermodynamics: A brief review
Topological numbers categorize black hole systems into universality classes based on thermodynamic behavior, with calculations for critical points and phase transitions.
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