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Quantum statistical hierarchy equation in nonequilibrium systems
Authors:Nobuhiko Mishima  Tomio Yamakoshi Petrosky  Miwae Yamazaki
Affiliation:(1) Department of Physics, Tokyo Gakugei University, Koganei-shi, Tokyo, Japan;(2) Department of Physics, Science University of Tokyo, Kagurazaka Shinjuku-ku, Tokyo, Japan;(3) Department of Physics, Saitama University, Urawa-shi, Saitama, Japan
Abstract:
An extension is given for the Fourier expansion method with the contraction technique, which was introduced by Balescu for quantum statistical systems. This is attained by introducing a diagrammatic method with a concept of moving contraction. Then the hierarchy equation for the Contracted Fourier coefficient of the Wigner distribution function is obtained. As an application, a generalized master equation involvingn-body collision effects and quantum statistical effects is also derived.
Keywords:Wigner distribution function  Fourier expansion method  quantum statistical hierarchy equation  diagrammatic method  movable and unmovable contractions
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