Geodesic Completeness of Orthogonally Transitive Cylindrical Spacetimes
arXiv:gr-qc/9906030 · doi:10.1063/1.532940
Abstract
In this paper a theorem is derived in order to provide a wide sufficient condition for an orthogonally transitive cylindrical spacetime to be singularity-free. The applicability of the theorem is tested on examples provided by the literature that are known to have regular curvature invariants.
arXiv comment9 pages, to appear in Journal of Mathematical Physics
References in corpus (6)
- Singularity Theorems and Their Consequences
- A singularity-free space-time
- New Non-Diagonal Singularity-Free Cosmological Perfect-Fluid Solution
- Exterior Differential System for Cosmological G2 Perfect Fluids and Geodesic Completeness
- Singularity-Free Cylindrical Cosmological Model
- New Non-Separable Diagonal Cosmologies