1981
DOI: 10.1029/ja086ia04p02405
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On the two‐stream approach to electron transport and thermalization

Abstract: An explicit solution to the electron transport and energy degradation problem is presented in the two‐stream approximation. The validity of this simple approach is discussed, and it is shown that it can be extended to high electron energies (appropriate for applications to auroras) provided the coupling between the two streams, described by the backscatter ratio, is correctly estimated. A simple formula for the backscatter ratio which can be used at all energies is derived.

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Cited by 63 publications
(19 citation statements)
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“…Stamnes [1981]. It is apparent that the effect of collision is sufficiently small in tile energy range higher than the peak energy and in the altitude range higher than 170 kin.…”
Section: I(e) = (2•rameg) « Exp ( -E--•---) (6) Eo = Em + Ea (7)mentioning
confidence: 95%
“…Stamnes [1981]. It is apparent that the effect of collision is sufficiently small in tile energy range higher than the peak energy and in the altitude range higher than 170 kin.…”
Section: I(e) = (2•rameg) « Exp ( -E--•---) (6) Eo = Em + Ea (7)mentioning
confidence: 95%
“…As computers became faster and more available, numerical techniques were developed. Monte Carlo methods were employed [ Cicerone and Bowhill , 1971] and the equation of transfer was solved using two stream [ Nagy and Banks , 1970; Stamnes , 1981a, 1981b] and multistream methods [ Strickland et al , 1976; Oran and Strickland , 1978; Link , 1982]. Rapid calculation of photoelectron excitation rates was performed assuming the local approximation [ Strickland and Meier , 1982].…”
Section: Calculation Of Energetic Electron Impact Ionization and Dissmentioning
confidence: 99%
“…Frictional processes become important at low energies (less than the ionization threshold) and do not influence the secondary electron production. The last term represents the electron production due to degradation of higher-energy fluxes through collisions between suprathermal electrons and neutral particles (Mantas 1973, Oran and Strickland 1978, Stamnes 1981. R l is defined as the ratio of the sum of differential cross sections (sum over the different reactions (inelastic and elastic) between the electrons and neutrals) to the total cross section σ T l (Lummerzheim and Lilensten 1994, and references therein).…”
Section: The Transport Model At Titanmentioning
confidence: 99%