BBGKY-hierarchies and Vlasov's equations in postgalilean approximation
The so-called “no interaction theorem” of D.G. Currie, T.F. Jordan and E.C. Sudarschan make it possible to construct relativistic quasiclassical dynamics and based on it statistical mechanics in the postgalilean approximation only. This paper deals with constructing equilibrium and non-equilibrium BBGKY-hierarchies, equilibrium one-body distributions and Vlasov's kinetic equations in this approximation. The results are obtained for particles of arbitrary contravariant tensor valency in both Lagrange and Hamilton variables.
Year of publication: |
1988
|
---|---|
Authors: | Orlov, Yu.N. ; Pavlotsky, I.P. |
Published in: |
Physica A: Statistical Mechanics and its Applications. - Elsevier, ISSN 0378-4371. - Vol. 151.1988, 2, p. 318-340
|
Publisher: |
Elsevier |
Saved in:
Saved in favorites
Similar items by person
-
Equilibrium correlation function in post-Galilean approximation of a scalar field
Orlov, Yu.N., (1992)
-
Radius of electron as a consequence of Poincaré group
Laserra, E., (1995)
-
Some peculiar properties of the relativistic oscillator in the post-Galilean approximation
Pavlotsky, I.P., (1995)
- More ...