1985
DOI: 10.1063/1.865318
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A one-dimensional model for lower-hybrid current drive including perpendicular dynamics

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Cited by 53 publications
(41 citation statements)
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“…Here, (0/8), is the linearized collision operator for electrons slowing down and pitch angle scattering in (u,v±) space, as given in various references (see e.g. [3]). The collisional contribution to radial transport has a negligible effect on the confinement of fast electrons and can be ignored; hence the collision operator does not act on the p dependence of f. The quasilinear operator (see Appendix A) is 8 1 8 8 8…”
Section: The Fokker-planck Equationmentioning
confidence: 99%
“…Here, (0/8), is the linearized collision operator for electrons slowing down and pitch angle scattering in (u,v±) space, as given in various references (see e.g. [3]). The collisional contribution to radial transport has a negligible effect on the confinement of fast electrons and can be ignored; hence the collision operator does not act on the p dependence of f. The quasilinear operator (see Appendix A) is 8 1 8 8 8…”
Section: The Fokker-planck Equationmentioning
confidence: 99%
“…Fokker-Planck equation, 3 and then make comparisons to results from the full numerical solution of the Fokker-Planck-equation.…”
Section: Intoductionmentioning
confidence: 99%
“…The effect of enhanced perpendicular temperature of the tail is modeled using the formalism of Fuchs, et al [18] A direct electron tail loss mechanism due to radial diffusion was included and was modeled with a phenomenological energy dependent confinement time [19] of the form -r-= rof, where ro has a value comparable to the bulk electron energy confinement time rEe in LHCD plasmas. This form of the electron tail confinement time reflects the notion that higher energy electrons experience less radial transport [20].…”
Section: Numerical Modelingmentioning
confidence: 99%