The annoying null boundaries
arXiv:1801.06037 · doi:10.1088/1742-6596/968/1/012003
Abstract
We consider a class of globally hyperbolic space-times with "expanding singularities". Under suitable assumptions we show that no -extensions across a compact boundary exist, while the boundary must be null wherever differentiable (which is almost everywhere) in the non-compact case.
arXiv comment15 pages
References in corpus (8)
- Quiescent cosmological singularities
- The Bianchi IX attractor
- Some Remarks on the -(in)extendibility of Spacetimes
- Quasilinear hyperbolic Fuchsian systems and AVTD behavior in T2-symmetric vacuum spacetimes
- Area theorem and smoothness of compact Cauchy horizons
- Areal Foliation and AVTD Behavior in T^2 Symmetric Spacetimes with Positive Cosmological Constant
- A New Class of Asymptotically Non-Chaotic Vacuum Singularities
- Vacuum space-times with controlled singularities and without symmetries