Usually, only Coulomb interactions between charged particles which are independent of time arc considered in BBGKY theory of a nonrelativistic plasma. In relativistic case, the induced electromagnetic forces between p...Usually, only Coulomb interactions between charged particles which are independent of time arc considered in BBGKY theory of a nonrelativistic plasma. In relativistic case, the induced electromagnetic forces between particles which arc dependent on time obviously should be considered. The relativistic BBGKY hierarchy is developed and a method for solving the rclalivistic pair correlation equation is given. The collision integral of a magnetized relalivistic plasma is calculated.展开更多
Making use of the relativistic BBGKY technique,the relativistic generalization of Landau collision integral is obtained.Furthermore,we calculate the relativistic hydrodynamic modes up to the second order in the hydrod...Making use of the relativistic BBGKY technique,the relativistic generalization of Landau collision integral is obtained.Furthermore,we calculate the relativistic hydrodynamic modes up to the second order in the hydrodynamic wave number.Combining Résibois' method,we present the first principle formula of the relativistic heat conductivity of Coulomb electronic plasmas for low-order corrections.展开更多
文摘Usually, only Coulomb interactions between charged particles which are independent of time arc considered in BBGKY theory of a nonrelativistic plasma. In relativistic case, the induced electromagnetic forces between particles which arc dependent on time obviously should be considered. The relativistic BBGKY hierarchy is developed and a method for solving the rclalivistic pair correlation equation is given. The collision integral of a magnetized relalivistic plasma is calculated.
文摘Making use of the relativistic BBGKY technique,the relativistic generalization of Landau collision integral is obtained.Furthermore,we calculate the relativistic hydrodynamic modes up to the second order in the hydrodynamic wave number.Combining Résibois' method,we present the first principle formula of the relativistic heat conductivity of Coulomb electronic plasmas for low-order corrections.