We consider the dynamical system consisting of the Gibbs ensemble at some fixed temperature and density for a semi-infinite one-dimensional ideal gas of point particles. The first particle has mass M, all the other particles mass m < M. Tt is the time evolution which describes free motion of the particles except for elastic collisions with each other and with the wall at the origin. We prove that the system i a K-system.
Ergodic Properties of a Semi-Infinite One-Dimensional System of Statistical Mechanics / Boldrighini, Carlo; A., Pellegrinotti; E., Presutti; Sinai, Y. a. G.. - In: COMMUNICATIONS IN MATHEMATICAL PHYSICS. - ISSN 0010-3616. - STAMPA. - 101:(1985), pp. 363-382.
Ergodic Properties of a Semi-Infinite One-Dimensional System of Statistical Mechanics
BOLDRIGHINI, Carlo;
1985
Abstract
We consider the dynamical system consisting of the Gibbs ensemble at some fixed temperature and density for a semi-infinite one-dimensional ideal gas of point particles. The first particle has mass M, all the other particles mass m < M. Tt is the time evolution which describes free motion of the particles except for elastic collisions with each other and with the wall at the origin. We prove that the system i a K-system.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.
