Exterior stability of Minkowski spacetime for the Einstein-Yang-Mills system in the Lorenz gauge is claimed for small data, with a proof outline built on a null frame decomposition.
Global stability of spacetimes with supersymmetric compactifications
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abstract
This paper proves the stability, with respect to the evolution determined by the vacuum Einstein equations, of the Cartesian product of high-dimensional Minkowski space with a compact, Ricci-flat Riemannian manifold that admits a spin structure and a nonzero parallel spinor. Such a product includes the example of Calabi-Yau and other special holonomy compactifications, which play a central role in supergravity and string theory. The stability proved in this paper provides a counter example to an instability argument by Penrose.
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Overview of the proof of the exterior stability of the $(1+3)$-Minkowski space-time governed by the Einstein-Yang-Mills system in the Lorenz gauge
Exterior stability of Minkowski spacetime for the Einstein-Yang-Mills system in the Lorenz gauge is claimed for small data, with a proof outline built on a null frame decomposition.