A Local View of the Observable Universe
- 13 March 1995
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 74 (11) , 1916-1919
- https://doi.org/10.1103/physrevlett.74.1916
Abstract
We present results on the nonlinear dynamics of inhomogeneous cosmological models with irrotational dust and a positive cosmological constant, considering, in particular, a wide class with vanishing magnetic Weyl tensor. We find that de Sitter is the unique attractor for those patches of the Universe that are able to expand (cosmic no-hair theorem). For the recollapsing regions we find a family of (Kasner) attractors, so that generically these regions fall in spindlelike singularities. These results give substantial support to the idea that the Universe can be very inhomogeneous on ultralarge, superhorizon scales, with observers living in those (almost) isotropic regions that emerge from an inflationary phase.Keywords
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This publication has 12 references indexed in Scilit:
- A relativistic approach to gravitational instability in the expanding Universe: second-order Lagrangian solutionsMonthly Notices of the Royal Astronomical Society, 1994
- General relativistic dynamics of irrotational dust: Cosmological implicationsPhysical Review Letters, 1994
- Cosmic no-hair theorem in homogeneous spacetimes. I. Bianchi modelsClassical and Quantum Gravity, 1993
- General-relativistic approach to the nonlinear evolution of collisionless matterPhysical Review D, 1993
- Initial conditions for inflationPhysics Reports, 1992
- Irrotational perfect fluids with a purely electric Weyl tensorClassical and Quantum Gravity, 1989
- Is inflation natural?Physical Review D, 1987
- Some self-consistent solutions of the Einstein equations with one-loop quantum gravitational corrections: Gik = 8πG〈Tik〉vacPhysics Letters A, 1986
- Asymptotic behavior of homogeneous cosmological models in the presence of a positive cosmological constantPhysical Review D, 1983
- A class of inhomogeneous cosmological modelsCommunications in Mathematical Physics, 1975