Collision-free gases in spatially homogeneous space-times

DOI10.1063/1.526713zbMath0614.76127OpenAlexW2085908966WikidataQ63390757 ScholiaQ63390757MaRDI QIDQ4723523

Roy Maartens, Sunil D. Maharaj

Publication date: 1985

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.526713

zbMATH Keywords

distribution functionKilling vectorspace-time geometrygroups of motionsLiouville's equationKantowski-Sachs space-timecollision-free gasesspatially homogeneous spaces

Mathematics Subject Classification ID

Gas dynamics (general theory) (76N15) Gravitational energy and conservation laws; groups of motions (83C40) Quantum hydrodynamics and relativistic hydrodynamics (76Y05) Kinetic theory of gases in equilibrium statistical mechanics (82B40)

Related Items (6)

Kinematic and dynamic properties of conformal Killing vectors in anisotropic fluids ⋮ Collision-free gases in Bianchi space-times ⋮ Virial mass in warped DGP-inspired \(\mathcal{L}(R)\) gravity ⋮ Kantowski–Sachs cosmology with Vlasov matter ⋮ Lifted transformations on the tangent bundle, and symmetries of particle motion ⋮ Collision-free gases in static space-times

Cites Work

• An exact anisotropic solution of the Einstein-Liouville equations
• Anisotropic solutions of the Einstein-Boltzmann equations. I: General formalism
• Anisotropic solutions of the Einstein-Boltzmann equations. II: Some exact properties of the equations
• Tilted homogeneous cosmological models
• Relativistic transport theory
• A class of homogeneous cosmological models
• A class of homogeneous cosmological models. II: Observations
• Isotropic solutions of the Einstein-Boltzmann equations
• Dynamical symmetries: An approach to Jacobi fields and to constants of geodesic motion
• Geodesic first integrals with explicit path-parameter dependence in Riemannian space–times
• Kinetic Theory of Cosmology

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