1995
DOI: 10.1088/0963-0252/4/2/004
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Electron kinetics in non-uniform glow discharge plasmas

Abstract: The various analytic approaches to the solution of the electron Boltzmann equation in non-uniform glow discharge plasmas in atomic gases are presented. For slow electrons with kinetic energy w < t1 (e1 is the first excitation potential), for which the traditional two-term approximation for the distribution function is valid, the situation can be radically simplified in the non-local case, for which the energy relaxation length exceeds the characteristic scale. Numerous manifestations of non-locality in the pos… Show more

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Cited by 261 publications
(216 citation statements)
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“…Within λ ε , the EEDF is nonlocal and does not depend on the spatial coordinate as a function of full (kinetic and potential) energy [6]. If the electron energy relaxation length is greater than the plasma volume size, L, (this is the nonlocal EEDF in the volume), the EEDF is the same at any point of the plasma, as a function of full electron energy and therefore can be measured by the wall probe for the entire volume.…”
Section: Basics Of the Wall Probe Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…Within λ ε , the EEDF is nonlocal and does not depend on the spatial coordinate as a function of full (kinetic and potential) energy [6]. If the electron energy relaxation length is greater than the plasma volume size, L, (this is the nonlocal EEDF in the volume), the EEDF is the same at any point of the plasma, as a function of full electron energy and therefore can be measured by the wall probe for the entire volume.…”
Section: Basics Of the Wall Probe Methodsmentioning
confidence: 99%
“…[4,5]. Under the condition of nonlocal EEDF [6], energetic electrons, arising from different plasma-chemical reactions, do not lose their energies in the plasma volume giving rise to characteristic maxima in the EEDF. Measurements of the high energy portion of the EEDF can, therefore, give analytical information about the gas mixture.…”
Section: Introductionmentioning
confidence: 99%
“…The nonlocal approach has been successfully applied to the self-consistent kinetic modelling of various low-pressure discharges: the capacitively coupled plasmas [28][29][30][31], the inductively coupled plasmas [32][33][34][35], the dc discharges [36,37], the afterglow [38], and the surface-wave discharges [39]. Additional references can be found in reviews [40][41][42].…”
Section: Self-consistent System Of Equations For a Kinetic Descrimentioning
confidence: 99%
“…When EEDF is formed in nonlocal regime [5], i.e. electron energy relaxation length is greater than the characteristic discharge dimension L, > L, the electrons move in discharge volume with conservation of their full energy w e (r) (kinetic plus potential).…”
Section: Introductionmentioning
confidence: 99%