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B. Weyssow
Fusion Science and Technology | Volume 45 | Number 2 | March 2004 | Pages 281-287
Technical Paper | Plasma and Fusion Energy Physics - Transport Theory | doi.org/10.13182/FST04-A493
Articles are hosted by Taylor and Francis Online.
A complete description of a system in equilibrium is provided by the Grand Canonical Distribution. But, systems are generally not in statistical equilibrium. We shall consider the case of an ideal gaz of charged particles. The linear theory of transport determines the 3 × 1 matrix of dissipative fluxes [circumflex]Jr namely, the electric current and the electronic and ionic heat fluxes, in terms of a 3 × 1 matrix of thermodynamic forces [circumflex]X defined by the electric field and the gradient of the densities and temperatures. The components of the 3 × 3 matrix of tensors [circumflex]Lrs of the linear flux-force relations [circumflex]Jr = [summation]s=19[circumflex]Lrs[circumflex]X define the set of transport coefficients. They are evaluated for an ion-electron magnetized plasma in the framework of the statistical mechanics of charged particles starting from the Landau kinetic equation.