The self-consistent system of Einstein-Vlasov equations is investigated in a class of homogeneous spaces. The Bianchi Type I anisotropic cosmological model with orthogonal Killing vectors is considered in detail. It is shown that the energymomentum tensor of a collisionless gas is spatially anisotropic. Exact solutions of the Einstein-Vlasov equations are found in the case of strong anisotropy. The behavior of small perturbations is investigated for a mixture of an ideal fluid and a collisionless gas as well as for a nonrelativistic collisionless gas. © 1981 Plenum Publishing Corporation
We consider a self-consistent system of Bianchi type-I (BI) gravitational field and a binary mixture...
Using the methods developed for different Bianchi class A cosmological models we treat the simplest ...
Locally rotationally symmetric Bianchi type I cosmological models are examined in the presence of dy...
The self-consistent system of Einstein-Vlasov equations is investigated in a class of homogeneous sp...
The self-consistent system of Einstein-Vlasov equations is investigated in a class of homogeneous sp...
The self-consistent system of Einstein-Vlasov equations is investigated in a class of homogeneous sp...
The spatially homogeneous but totally anisotropic and non-flat Bianchi type-II cosmological model ha...
The structure of the Boltzmann and Vlasov Kinetic equations is considered for spatially uniform cosm...
The structure of the Boltzmann and Vlasov Kinetic equations is considered for spatially uniform cosm...
The structure of the Boltzmann and Vlasov Kinetic equations is considered for spatially uniform cosm...
The dynamics of a class of cosmological models with collisionless matter and four Killing vectors is...
The dynamics of a class of cosmological models with collisionless matter and four Killing vectors is...
The dynamics of a class of cosmological models with collisionless matter and four Killing vectors is...
The spatially homogeneous but totally anisotropic and non-flat Bianchi type-II cosmological model ha...
We examine the behaviour of homogeneous, anisotropic space-times, specifically the locally rotationa...
We consider a self-consistent system of Bianchi type-I (BI) gravitational field and a binary mixture...
Using the methods developed for different Bianchi class A cosmological models we treat the simplest ...
Locally rotationally symmetric Bianchi type I cosmological models are examined in the presence of dy...
The self-consistent system of Einstein-Vlasov equations is investigated in a class of homogeneous sp...
The self-consistent system of Einstein-Vlasov equations is investigated in a class of homogeneous sp...
The self-consistent system of Einstein-Vlasov equations is investigated in a class of homogeneous sp...
The spatially homogeneous but totally anisotropic and non-flat Bianchi type-II cosmological model ha...
The structure of the Boltzmann and Vlasov Kinetic equations is considered for spatially uniform cosm...
The structure of the Boltzmann and Vlasov Kinetic equations is considered for spatially uniform cosm...
The structure of the Boltzmann and Vlasov Kinetic equations is considered for spatially uniform cosm...
The dynamics of a class of cosmological models with collisionless matter and four Killing vectors is...
The dynamics of a class of cosmological models with collisionless matter and four Killing vectors is...
The dynamics of a class of cosmological models with collisionless matter and four Killing vectors is...
The spatially homogeneous but totally anisotropic and non-flat Bianchi type-II cosmological model ha...
We examine the behaviour of homogeneous, anisotropic space-times, specifically the locally rotationa...
We consider a self-consistent system of Bianchi type-I (BI) gravitational field and a binary mixture...
Using the methods developed for different Bianchi class A cosmological models we treat the simplest ...
Locally rotationally symmetric Bianchi type I cosmological models are examined in the presence of dy...