Sasaki-Einstein Metrics on S^2 x S^3
Jerome P. Gauntlett, Dario Martelli, James Sparks, Daniel Waldram

TL;DR
This paper constructs infinitely many explicit Sasaki-Einstein metrics on S^2 x S^3, expanding the known solutions and their potential dual superconformal field theories with diverse properties.
Contribution
It introduces a new family of explicit co-homogeneity one Sasaki-Einstein metrics on S^2 x S^3, including both quasi-regular and irregular types.
Findings
Infinite new explicit metrics on S^2 x S^3
Solutions correspond to dual N=1 superconformal field theories
Metrics include both rational and irrational central charges
Abstract
We present a countably infinite number of new explicit co-homogeneity one Sasaki-Einstein metrics on S^2 x S^3, in both the quasi-regular and irregular classes. These give rise to new solutions of type IIB supergravity which are expected to be dual to N=1 superconformal field theories in four-dimensions with compact or non-compact R-symmetry and rational or irrational central charges, respectively.
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Taxonomy
TopicsGeometry and complex manifolds · Black Holes and Theoretical Physics · Geometric Analysis and Curvature Flows
