Pure Gauss-Bonnet NUT Black Hole Solution: II
Sajal Mukherjee, Subhajit Barman

TL;DR
This paper presents an exact six-dimensional pure Gauss-Bonnet gravity solution with NUT and Maxwell charges, analyzing its spacetime structure, thermodynamics, and the effects of charges on geometry and asymptotics.
Contribution
It provides a novel exact analytical solution in higher-dimensional gravity with combined NUT and Maxwell charges, exploring their influence on spacetime and thermodynamic properties.
Findings
Identified the horizon and singularity structure of the solution.
Analyzed how Maxwell charges affect asymptotic behavior.
Discussed thermodynamic properties and charge interplay.
Abstract
In the present article, we have obtained an exact analytical solution of six-dimensional pure Gauss-Bonnet gravity in the presence of both NUT and Maxwell charges. The topology of the horizon is chosen to be the product of two 2-spheres. Upon evaluating the solution, we study the spacetime properties, such as event horizon and singularity, and obtain the ranges of parameter space where the solution is valid. We discuss how the presence of Maxwell charges may impact the solution's asymptotic expansion and what distinctive effects it will bring to the geometry. The thermodynamic properties of the solution are also discussed, emphasizing the interplay between NUT and Maxwell charges.
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Taxonomy
TopicsCryptography and Residue Arithmetic · Comics and Graphic Narratives
