Supersymmetric Black Holes from Toda Theories
Fran\c{c}ois Delduc, Jean-Loup Gervais, Mikhail Saveliev

TL;DR
This paper demonstrates that a specific nonabelian Toda theory related to the Lie superalgebra osp(2|4) can model black hole backgrounds, linking integrable systems to gravitational solutions.
Contribution
It establishes a connection between Toda theories associated with Lie superalgebras and black hole metrics, extending previous work on nonabelian Toda systems and black holes.
Findings
The osp(2|4) Toda system models black hole backgrounds.
The even sector reduces to a solvable conformal theory with black hole features.
Provides a new integrable approach to studying black hole geometries.
Abstract
On the example of nonabelian Toda type theory associated with the Lie superalgebra we show that this integrable dynamical system is relevant to a black hole background metric in the corresponding target space. In the even sector the model under consideration reduces to the exactly solvable conformal theory (nonabelian Toda system) in the presence of a black hole recently proposed in the article "Black holes from non-abelian Toda theories" by the last two authors (hep-th 9203039).
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