Non-extreme Calabi-Yau Black Holes
David Kastor, K. Z. Win

TL;DR
This paper constructs and analyzes non-extreme black hole solutions in four-dimensional N=2 supergravity with Calabi-Yau prepotentials, revealing conditions on moduli and gauge couplings for their existence.
Contribution
It introduces new non-extreme black hole solutions in N=2 supergravity and identifies conditions on boost parameters and gauge couplings for their consistency.
Findings
Constraints on boost parameters for non-extreme solutions
Block diagonality of gauge coupling matrix as a necessary condition
Examples illustrating the solution space and potential for more general solutions
Abstract
Non-extreme black hole solutions of four dimensional, N=2 supergravity theories with Calabi-Yau prepotentials are presented, which generalize certain known double-extreme and extreme solutions. The boost parameters characterizing the nonextreme solutions must satisfy certain constraints, which effectively limit the functional independence of the moduli scalars. A necessary condition for being able to take certain boost parameters independent is found to be block diagonality of the gauge coupling matrix. We present a number of examples aimed at developing an understanding of this situation and speculate about the existence of more general solutions.
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