Published June 1996 | Version v1
Journal article

Transport processes and entropy production in toroidal plasmas with gyrokinetic electromagnetic turbulence

  • 1. National Institute for Fusion Science, Nagoya 464-01 (Japan)
  • 2. Institute for Fusion Studies, The University of Texas at Austin, Austin, Texas 78712 (United States)
  • 3. Plasma Physics Laboratory, Kyoto University, Uji 611 (Japan)

Description

Transport processes and resultant entropy production in magnetically confined plasmas are studied in detail for toroidal systems with gyrokinetic electromagnetic turbulence. The kinetic equation including the turbulent fluctuations are double averaged over the ensemble and the gyrophase. The entropy balance equation is derived from the double-averaged kinetic equation with the nonlinear gyrokinetic equation for the fluctuating distribution function. The result clarifies the spatial transport and local production of the entropy due to the classical, neoclassical and anomalous transport processes, respectively. For the anomalous transport process due to the electromagnetic turbulence as well as the classical and neoclassical processes, the kinetic form of the entropy production is rewritten as the thermodynamic form, from which the conjugate pairs of the thermodynamic forces and the transport fluxes are identified. The Onsager symmetry for the anomalous transport equations is shown to be valid within the quasilinear framework. The complete energy balance equation, which takes account of the anomalous transport and exchange of energy due to the fluctuations, is derived from the ensemble-averaged kinetic equation. The intrinsic ambipolarity of the anomalous particle fluxes is shown to hold for the self-consistent turbulent electromagnetic fields satisfying Poisson close-quote s equation and Ampgrave ere close-quote s law. copyright 1996 American Institute of Physics

Additional details

Publishing Information

Journal Title
Physics of Plasmas
Journal Volume
3
Journal Issue
6
Journal Page Range
p. 2379-2394.
ISSN
1070-664X
CODEN
PHPAEN