Linearized model collision operators for multiple ion species plasmas and gyrokinetic entropy balance equations
Author(s) -
H. Sugama,
T. Watanabe,
M. Nunami
Publication year - 2009
Publication title -
physics of plasmas
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.75
H-Index - 160
eISSN - 1089-7674
pISSN - 1070-664X
DOI - 10.1063/1.3257907
Subject(s) - physics , turbulence , gyrokinetics , collision , dissipation , collision frequency , plasma , boltzmann equation , classical mechanics , entropy (arrow of time) , nonlinear system , quantum electrodynamics , statistical physics , mechanics , quantum mechanics , computer security , computer science , tokamak
Linearized model collision operators for multiple ion species plasmas are presented that conserve particles, momentum, and energy and satisfy adjointness relations and Boltzmann’s H-theorem even for collisions between different particle species with unequal temperatures. The model collisionoperators are also written in the gyrophase-averaged form that can be applied to the gyrokinetic equation. Balance equations for the turbulent entropy density, the energy of electromagnetic fluctuations, the turbulent transport fluxes of particle and heat, and the collisional dissipation are derived from the gyrokinetic equation including the collision term and Maxwell equations. It isshown that, in the steady turbulence, the entropy produced by the turbulent transport fluxes is dissipated in part by collisions in the nonzonal-mode region and in part by those in the zonal-mode region after the nonlinear entropy transfer from nonzonal to zonal mode
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