Thermodynamics of Many Black Holes
Ruth Gregory, Zheng Liang Lim, Andrew Scoins

TL;DR
This paper explores the thermodynamics of multiple black holes, including accelerating ones, establishing a general First Law and analyzing specific cases like the C-metric, thereby extending black hole thermodynamics theory.
Contribution
It introduces a general First Law for collinear black holes with varying tensions, including accelerating black holes, and relates it to known solutions like the C-metric.
Findings
Proved a general First Law including tension variations.
Established the robustness of the thermodynamic length concept.
Derived a Christoudoulou-Ruffini formula for the C-metric.
Abstract
We discuss the thermodynamics of an array of collinear black holes which may be accelerating. We prove a general First Law, including variations in the tensions of strings linking and accelerating the black holes. We analyse the implications of the First Law in a number of instructive cases, including that of the C-metric, and relate our findings to the previously obtained thermodynamics of slowly accelerating black holes in anti-de Sitter spacetime. The concept of thermodynamic length is found to be robust and a Christoudoulou-Ruffini formula for the C-metric is shown.
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