Black Hole in Discrete Gravity

Abstract

We study the metric corresponding to a three-dimensional coset space $SO(4)/SO(3)$ in the lattice setting. With the use of three integers $n_1,n_2$, and $n_3$, and a length scale, $l_{\mu }$, the continuous metric is transformed into a discrete space. The numerical outcomes are compared with the continuous ones. The singularity of the black hole is explored and different domains are studied.

References in corpus (3)

• Discrete Gravity
• Scalar Curvature in Discrete Gravity
• Curvature Tensor in Discrete Gravity

Cited by in corpus (2)

• Poincare Invariance in Discrete Gravity
• Curvature of an Arbitrary Surface for Discrete Gravity and for $d=2$ Pure Simplicial Complexes