Yang's gravitational theory
arXiv:gr-qc/9801023 · doi:10.1023/A:1018815027071
Abstract
Yang's pure space equations (C.N. Yang, Phys. Rev. Lett. v.33, p.445 (1974)) generalize Einstein's gravitational equations, while coming from gauge theory. We study these equations from a number of vantage points: summarizing the work done previously, comparing them with the Einstein equations and investigating their properties. In particular, the initial value problem is discussed and a number of results are presented for these equations with common energy-momentum tensors.
28 pages, to appear in Gen. Rel. Grav
Cited by in corpus (13)
- Generalized Robertson-Walker space times, a survey
- A condition for a perfect-fluid space-time to be a generalized Robertson-Walker space-time
- Perfect-fluid, generalised Robertson-Walker space-times, and Gray's decomposition
- Codazzi tensors and their space-times, and Cotton gravity
- Einsteinian gravity from a topological action
- General spherically symmetric solution of Cotton gravity
- Cosmological Solutions with Torsion in a Model of de Sitter Gauge Theory of Gravity
- Some curvature properties of perfect fluid spacetimes
- Curvature in Special Base Conformal Warped Products
- Impact of projective curvature tensor in , and -gravity
- Torsion Wave Solutions in Yang-Mielke Theory of Gravity
- A black hole solution of higher-dimensional Weyl-Yang-Kaluza-Klein theory
- A Study On Some Geometric and Physical Properties of Hyper-Generalised Quasi-Einstein Spacetime