Numerical simulations of general gravitational singularities

Keywords

Physics, Gravitational singularity, Current (fluid), Classical mechanics, Gravitation

References

• Phenomenology of the Gowdy universe on T 3 × RB. K. Berger, David Garfinkle — 1997
• Gravitational waves in closed universesRobert H. Gowdy — 1971
• Signature for local mixmaster dynamics in U ( 1 ) symmetric cosmologiesB. K. Berger, Vincent Moncrief — 2000
• Well-posedness of the scale-invariant tetrad formulation of the vacuum Einstein equationsDavid Garfinkle, Carsten Gundlach — 2005
• Quiescent Cosmological SingularitiesLars Andersson, Alan D. Rendall — 2000
• Black hole singularities: A numerical approach.P. R. Brady, J. Denmead Smith — 1995
• Evidence for an oscillary singularity in generic U(1) symmetric cosmologies on T3 times RB. K. Berger, Vincent Moncrief — 1998
• Asymptotic silence of generic cosmological singularities.Lars Andersson, Henk van Elst, W C Lim — 2004
• Numerical investigation of cosmological singularities.B. K. Berger, Vincent Moncrief — 1993
• Numerical simulations of generic singularities.David Garfinkle — 2003
• Inner-horizon instability and mass inflation in black holes.Eric Poisson, W. Israel — 1989
• Numerical simulations of stiff fluid gravitational singularitiesJoshua Curtis, David Garfinkle — 2005
• Mass Inflation in Dynamical Gravitational Collapse of a Charged Scalar FieldShahar Hod, Tsvi Piran — 1998
• The Past attractor in inhomogeneous cosmologyClaes Uggla, Henk van Elst, J. Wainwright — 2003
• Mixmaster Behavior in Inhomogeneous Cosmological SpacetimesMarsha Weaver, James Isenberg, B. K. Berger — 1997
• The Gowdy ? cosmologies revisitedSimon D. Hern, J M Stewart — 1997
• Reviews of Topical Problems: Oscillatory Approach to the Singular Point in Relativistic CosmologyV. Belinskiǐ, E. Lifshitz, I. Khalatnikov — 1971
• Well-posedness of the scale-invariant tetrad formulation of the vacuum Einstein equationsGarfinkle, D, Gundlach, C — 2005

Cited by

• The Modification of the Oppenheimer and Snyder Collapsing Dust Ball to a Static Ball in Discrete Space-timeG. Chen — 2008
• Non-orthogonally transitive G2 spike solutionWoei Chet Lim — 2015
• Hamiltonian formulation of the Belinskii-Khalatnikov-Lifshitz conjectureAbhay Ashtekar, Adam Henderson, David Sloan — 2011
• Numerical loop quantum cosmology: an overviewParampreet Singh — 2012
• Describing general cosmological singularities in Iwasawa variablesThibault Damour, Sophie de Buyl — 2007
• Bianchi I model in terms of nonstandard loop quantum cosmology: Classical dynamicsPiotr Dzierżak, Włodzimierz Piechocki — 2009
• Loop quantum cosmology: a status reportAbhay Ashtekar, Parampreet Singh — 2011
• Chimera: a hybrid approach to numerical loop quantum cosmologyPeter Diener, Brajesh Gupt, Parampreet Singh — 2013
• Numerical simulations of singular spacetimesDavid Garfinkle — 2012
• A New Class of Asymptotically Non-Chaotic Vacuum SingularitiesPaul Klinger — 2015
• Examination of the nature of the Bianchi type cosmological singularitiesPiotr Dzierżak — 2011
• Arithmetic and Hyperbolic Structures in String TheoryDaniel Persson — 2010
• Coxeter group structure of cosmological billiards on compact spatial manifoldsMarc Henneaux, Daniel Persson, Daniel H Wesley — 2008
• Numerical relativity beyond astrophysicsDavid Garfinkle — 2016
• Numerical simulations of loop quantum Bianchi-I spacetimesPeter Diener, Anton Joe, Miguel Megevand — 2017
• Generic absence of strong singularities in loop quantum Bianchi-IX spacetimesSahil Saini, Parampreet Singh — 2017
• On the nature of Hawking’s incompleteness for the Einstein-vacuum equations: The regime of moderately spatially anisotropic initial dataIgor Rodnianski, Jared Speck — 2018
• Mathematical general relativityA. A. Coley — 2018
• Singularity Resolution in Anisotropic and Black Hole Spacetimes in Loop Quantum CosmologySahil Saini — 2018
• Theoretical cosmologyA. A. Coley, George Ellis — 2019

Related papers

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• Alternative Reflections on Gravitation: An UpdateJ. Albers — 2015
• Gravitation RevisitedB. G. Sidharth — 2006