Light-like Big Bang singularities in string and matrix theories
arXiv:1103.5911 · doi:10.1088/0264-9381/28/20/204006
Abstract
Important open questions in cosmology require a better understanding of the Big Bang singularity. In string and matrix theories, light-like analogues of cosmological singularities (singular plane wave backgrounds) turn out to be particularly tractable. We give a status report on the current understanding of such light-like Big Bang models, presenting both solved and open problems.
20 pages, invited review for Class. Quant. Grav; v3: section 2.3 shortened, discussion on DLCQ added in section 3.1, published version
References in corpus (14)
- String Cosmology: A Review
- Big Bang Models in String Theory
- Matrix String Description of Cosmic Singularities in a Class of Time-dependent Solutions
- Matrix Membrane Big Bangs and D-brane Production
- A Short Review of Time Dependent Solutions and Space-like Singularities in String Theory
- Toward the End of Time
- Matrix Model in a Class of Time Dependent Supersymmetric Backgrounds
- String spectra near some null cosmological singularities
- Can free strings propagate across plane wave singularities?
- Null cosmological singularities and free strings: II
- Matrix Big Brunch
- Quantum evolution across singularities
- Adiabaticity and emergence of classical space-time in time-dependent matrix theories
- Extended black holes in strong gravitational waves
Cited by in corpus (9)
- Cosmic Bounces and Cyclic Universes
- Matrix Model Approach to Cosmology
- Cosmological perturbations in non-local higher-derivative gravity
- Higher Spin Resolution of a Toy Big Bang
- Domain Walls, Triples and Acceleration
- AdS null deformations with inhomogeneities
- Left/right entanglement and thermalization of time dependent plane wave Green-Schwarz superstring
- Aspects of Plane Wave (Matrix) String Dynamics
- On the breakdown of the perturbative interaction picture in Big Crunch/Big Bang or the true reason why perturbative string amplitudes on temporal orbifolds diverge