2012
DOI: 10.1029/2012ja017718
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Dependence of quasi‐linear diffusion coefficients on wave parameters

Abstract: [1] Bounce-averaged diffusion coefficients, traditionally written as double integrals over latitude and wave normal angle, have recently been expressed as double integrals over wave normal angle q and wave frequency w. The integrand is the diffusion coefficient due to a single wave, and the total diffusion coefficient is a weighted average of the single-wave values. This formulation essentially factors out the wave power distribution in w and q, so that the effects of changes in these distributions may be eval… Show more

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Cited by 26 publications
(47 citation statements)
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References 51 publications
(79 reference statements)
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“…Then, the functionĜ has finite values up to at least θ = 80 • and varies weakly with θ (see n = −1 harmonic for 100 keV particles and n = −10 harmonic for 1 MeV particles). In particular,Ĝ attains now finite values in the θ domain comprised between the Gendrin and resonance cone angles, falling sharply when θ gets close to θ r (ω) as explained by Mourenas et al (2012b) and Albert (2012). As a result, all particles with α 0 > 20 • may be scattered with approximately the same rate (one can find a peak of D B at intermediate values of α 0 in Fig.…”
Section: Electron Diffusion Coefficients For Interaction With Lower-bmentioning
confidence: 78%
“…Then, the functionĜ has finite values up to at least θ = 80 • and varies weakly with θ (see n = −1 harmonic for 100 keV particles and n = −10 harmonic for 1 MeV particles). In particular,Ĝ attains now finite values in the θ domain comprised between the Gendrin and resonance cone angles, falling sharply when θ gets close to θ r (ω) as explained by Mourenas et al (2012b) and Albert (2012). As a result, all particles with α 0 > 20 • may be scattered with approximately the same rate (one can find a peak of D B at intermediate values of α 0 in Fig.…”
Section: Electron Diffusion Coefficients For Interaction With Lower-bmentioning
confidence: 78%
“…resonance near Bessel function maximum) is not available anymore for N N limit . If very oblique waves with such very large N were present, then their weight in diffusion rates would be dominant and scattering could decrease down to zero as predicted by Albert (2012) in the limit of extremely large N .…”
Section: Number Of Contributing Resonances For Quasi-parallel and Vermentioning
confidence: 91%
“…Although most models of diffusion coefficients used to rely on the assumption of quasiparallel chorus waves such that θ < θ g (e.g., see Lyons et al 1972;Summers 2005;Glauert and Horne 2005;Shprits et al 2007), several recent works have started to take into account very oblique chorus waves Albert 2012;) and hiss waves Glauert et al 2014).…”
Section: Taking Wave Obliquity Into Accountmentioning
confidence: 99%
“…The competition between these two processes results in the observed variation of the g ( θ ) distribution with latitude, MLT, L shell, and geomagnetic activity. Although parallel (or quasi‐parallel) wave propagation θ ≈ 0 is often considered in many modern models of quasi‐linear diffusion by whistler mode waves [ Glauert and Horne , ; Shprits et al , ; Summers et al , ; Albert , ], it has also been shown that a finite (>45°) value of the mean θ angle could play a potentially important role for electron resonant scattering [ Shprits and Ni , ; Artemyev et al , ; Albert , ; Ni et al , ; Glauert et al , ; Li et al , ]. Recent spacecraft observations have revealed the existence of a subpopulation of whistler mode waves with very oblique θ ∈[ θ g , θ r ] [ Li et al , ; Agapitov et al , ], where θ g and θ r are the Gendrin and resonance cone angles [ Gendrin , ].…”
Section: Introductionmentioning
confidence: 99%