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Electron Kinetics in Time- and Space-Independent Plasmas

Electron Kinetics in Time- and Space-Independent Plasmas [Pg.32]

These investigations are largely performed on the basis of the two-term approximation, allowing for anisotropic scattering in elastic collisions, but assuming mainly isotropic scattering in the conservative inelastic collision processes. [Pg.32]

Let us briefly consider some aspects of the kinetic treatment based on the two-term approximation. When the equation system (12) is adapted to time- and space-independent plasmas, the simplified equation system (Shkarofsky et al, 1966 Winkler et al, 1982) [Pg.32]

In this case, the electron particle balance [Eq. (31)] is automatically satisfied. This means that for plasmas in steady state, no restriction on the electron density exists and the density can be freely chosen. [Pg.33]

Therefore, the constant electron density n is usually separated from the velocity distribution according to F(U, vjv) = nF U, vjv), and, consequently, in the two-term approximation, the same separation procedure is applied to the isotropic and anisotropic distribution, giving yj(C/) — nfj U) with i = 0 and 1. The substitution of this relation into the representation of the density given in Eq. (15) leads to the normalization condition [Pg.33]


III. Electron Kinetics in Time- and Space-Independent Plasmas. 32... [Pg.19]




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