Spherical Symmetric Solutions in Hořava-Lifshitz Gravity and their Properties
arXiv:1010.4326 · doi:10.1103/PhysRevD.82.124058
Abstract
Non-projectable Hořava gravity for a spherically symmetric configuration with exhibits an infinite set of solutions parametrized by a generic function for the radial component of the shift vector. In the IR limit the infinite set of solutions corresponds to the invariance of General Relativity under a spacetime reparametrization. In general, not being a coordinate transformation, the symmetry in the action responsible for the infinite set of solutions does not have a clear physical interpretation. Indeed it is broken by the matter term in the action. We study the behavior of the solutions for generic values of the parameter .
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