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Vlasov-type and Liouville-type equations, their microscopic, energetic and hydrodynamical consequencesWe give a derivation of the Vlasov-Maxwell and Vlasov-Poisson-Poisson equations from

The system of Vlasov-Maxwell-Einstein-type equations and its nonrelativistic and weak relativistic limitsWe considered derivation of Vlasov-Einstein-Maxwell system of equations from the first principles

Stationary Spherically Symmetric Solutions of the Vlasov–Poisson System in the Three-Dimensional CaseAbstract: We consider the three-dimensional stationary Vlasov–Poisson system of equations

ON SOME STATIONARY SOLUTIONS OF THE VLASOV-POISSON EQUATIONS IN A CYLINDER WITH COMPACT SUPPORTSWe consider the first mixed problem for the Vlasov-Poisson equations in an infinite cylinder

Equation of Vlasov–Maxwell–Einstein Type and Transition to a Weakly Relativistic Approximation with the Lagrangian of electromagnetism. Vlasov-type equations are derived from the former in the general

Innovation as a Basis for Competitiveness. Theory and Practice

Vlasov-Poisson equations for a two-component plasma in a homogeneous magnetic fieldThis paper is concerned with the first mixed problem for the Vlasov-Poisson equations

Some exact solutions of the self-consistent Einstein-Cartan-Vlasov equations with torsion. For several different metrics, exact particular solutions of the self-consistent Einstein-Cartan-Vlasov

Boltzmann and Vlasov kinetic equations in anisotropic cosmological modelsThe structure of the Boltzmann and Vlasov Kinetic equations is considered for spatially uniform

DERIVATION OF VLASOV-MAXWELL-EINSTEIN EQUATION AND ITS CONNECTION WITH COSMOLOGICAL LAMBDA-TERMUsing the classical Lorentz-Hilbert-Einstein action, we derive the kinetic Vlasov

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