Abstract
The formal solution of the Liouville equation for systems in an external inhomogeneous, nonstationary, electromagnetic field based on perturbation theory is found. A generalization of the Prigogine-Balescu diagram technique is proposed and the time behaviour and volume dependence of the new matrix elements is investigated. The kinetic equation in Vlasov approximation in the presence of an external electromagnetic field is rederived. A general master equation is obtained and its asymptotic limit for long times is discussed.
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