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Nonequilibrium statistical physics and random processes: principle of identity of particles

Authors: Kalinkin A.V. Published: 24.01.2015
Published in issue: #1(4)/2000  
DOI:

 
Category: Applied Mathematics and Methods of Mathematical Simulation  
Keywords:

The conditions are analysed whose realisation allows reducing the description of nonequilibrium states of physical systems to solve the kinetic equation for a single-particle distribution function. An example is presented of applying the principle of identity of particles and Finetti-Khinchin symmetry theorem to derive a kinetic equation. The model of bimolecular reaction Т + Т → 3Т in the form of random Markovian process at discrete phase space {0,1,2, } is taken as a system of interacting particles.