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%U http://relativity.livingreviews.org/refdb/record/831
%A Rendall, A.D.
%R 10.1088/0264-9381/9/8/005
%T Cosmic censorship and the Vlasov equation
%V 9
%D 1992
%P L99–L104
%J Class. Quantum Grav.

%0 
%U http://relativity.livingreviews.org/refdb/record/832
%A Rendall, A.D.
%R 10.1023/A:1019734703162
%T Cosmological Models and Centre Manifold Theory
%V 34
%D 2002
%P 1277–1294
%J Gen. Relativ. Gravit.
%K Center manifolds
%K Cosmological models
%K Inflation

%0 
%U http://relativity.livingreviews.org/refdb/record/833
%A Rendall, A.D.
%A Tod, K.P.
%R 10.1088/0264-9381/16/6/305
%T Dynamics of spatially homogeneous solutions of the Einstein-Vlasov equations which are locally rotationally symmetric
%V 16
%D 1999
%P 1705–1726
%J Class. Quantum Grav.
%K Dynamical systems

%0 
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%A Rendall, A.D.
%A Uggla, C.
%R 10.1088/0264-9381/17/22/310
%T Dynamics of spatially homogeneous locally rotationally symmetric solutions of the Einstein-Vlasov equations
%V 17
%D 2000
%P 4697–4713
%J Class. Quantum Grav.

%0 Thesis
%U http://relativity.livingreviews.org/refdb/record/835
%A Rodewis, T.
%9 phd
%I Ludwig-Maximilians-Universität
%D 1999
%C Munich, Germany
%T Partikelmethoden zur numerischen Behandlung des symmetrischen Vlasov–Poisson- und Vlasov–Einstein-Systems

%0 
%U http://relativity.livingreviews.org/refdb/record/836
%A Schaeffer, J.
%R 10.1007/BF01210948
%T The classical limit of the relativistic Vlasov–Maxwell system
%V 104
%D 1986
%P 403–421
%J Commun. Math. Phys.
%K Classical limit

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%A Schaeffer, J.
%R 10.1080/03605309108820801
%T Global existence of smooth solutions to the Vlasov-Poisson system in three dimensions
%V 16
%D 1991
%P 1313–1335
%J Commun. Part. Diff. Eq.

%0 
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%A Schaeffer, J.
%T Discrete approximation of the Poisson–Vlasov system
%V 45
%D 1987
%P 59–73
%J Quart. Appl. Math.

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%A Schaeffer, J.
%R 10.1007/s002200050647
%T A class of counterexamples to Jeans’ theorem for the Vlasov–Einstein system
%V 204
%D 1999
%P 313–327
%J Commun. Math. Phys.

%0 
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%A Shizuta, Y.
%R 10.1002/cpa.3160360602
%T On the classical solutions of the Boltzmann equation
%V 36
%D 1983
%P 705–754
%J Commun. Pure Appl. Math.

%0 Book
%U http://relativity.livingreviews.org/refdb/record/841
%A Stewart, J.M.
%I Springer
%T Non-equilibrium relativistic kinetic theory
%C Berlin; New York
%V 10
%D 1971

%0 Book
%U http://relativity.livingreviews.org/refdb/record/842
%A Synge, J.L.
%I North-Holland; Interscience
%D 1957
%C Amsterdam; New York
%T The Relativistic Gas
%K Equation of state
%K Relativistic astrophysics

%0 
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%A Ukai, S.
%R 10.3792/pja/1195519027
%T On the existence of global solutions of a mixed problem for the nonlinear Boltzmann equation
%V 50
%D 1974
%P 179–184
%J Proc. Japan Acad.

%0 Book Section
%U http://relativity.livingreviews.org/refdb/record/844
%A Villani, C.
%I Elsevier
%T A review of mathematical topics in collisional kinetic theory
%B Handbook of Mathematical Fluid Dynamics, Vol. 1
%C Amsterdam; Boston
%E Friedlander, S. and Serre, D.
%D 2002
%P 71–305

%0 Book
%U http://relativity.livingreviews.org/refdb/record/845
%A Wald, R.M.
%D 1984
%C Chicago
%T General Relativity
%I University of Chicago Press
%K no keywords
%K Gravity
%K Hamiltonian general relativity
%K Black holes
%K Relativity
%K Analysis
%K Equivalence principle
%K Gravitational waves
%K Quantum field theory in curved spacetime
%K Relativistic stars
%K Spacetime formalism
%K Spinors
%K Event horizons
%K Global methods
%K Singularity theorems

%0 
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%A Wolansky, G.
%R 10.1007/s002050000122
%T Static Solutions of the Vlasov–Einstein System
%V 156
%D 2001
%P 205–230
%J Arch. Ration. Mech. Anal.