2022
DOI: 10.3389/fspas.2021.805699
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Weak Turbulence and Quasilinear Diffusion for Relativistic Wave-Particle Interactions Via a Markov Approach

Abstract: We derive weak turbulence and quasilinear models for relativistic charged particle dynamics in pitch-angle and energy space, due to interactions with electromagnetic waves propagating (anti-)parallel to a uniform background magnetic field. We use a Markovian approach that starts from the consideration of single particle motion in a prescribed electromagnetic field. This Markovian approach has a number of benefits, including: 1) the evident self-consistent relationship between a more general weak turbulence the… Show more

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Cited by 18 publications
(24 citation statements)
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“…Each of the wave-particle resonant interactions should be considered independently, that is, we assume no correlation of electron gyrophase between two successive resonant interactions. Such correlations may significantly modify the efficiency of electron scattering by waves (see discussion in, e.g., Allanson et al, 2022;Osmane & Lejosne, 2021), but for realistic, inhomogeneous magnetic fields and realistic whistler-mode wave amplitudes, effects due to phase correlations are negligibly weak (see discussions in Artemyev et al, 2020b;Artemyev et al, 2020a). 3.…”
Section: Theory Of Nonlinear Landau Resonancementioning
confidence: 99%
“…Each of the wave-particle resonant interactions should be considered independently, that is, we assume no correlation of electron gyrophase between two successive resonant interactions. Such correlations may significantly modify the efficiency of electron scattering by waves (see discussion in, e.g., Allanson et al, 2022;Osmane & Lejosne, 2021), but for realistic, inhomogeneous magnetic fields and realistic whistler-mode wave amplitudes, effects due to phase correlations are negligibly weak (see discussions in Artemyev et al, 2020b;Artemyev et al, 2020a). 3.…”
Section: Theory Of Nonlinear Landau Resonancementioning
confidence: 99%
“…There are also important upper limits to the time over which diffusion coefficients should be estimated from observations. An important upper limit is a timescale of the order of D −1 αα (Lemons, 2012;Liu et al, 2012;Allanson et al, 2022). For many observation-specific diffusion coefficients used in this study, this timescale is at least a few days.…”
Section: Diffusion Coefficients Modelled Using Quasi-linear Theorymentioning
confidence: 95%
“…Quasi-linear diffusion coefficients must be calculated on timescales that are long compared to the wave period T ~Ω−1 e , and the particle de-correlation time τ C ~T, where τ C increases for decreasing wave amplitude (Lemons, 2012;Liu et al, 2012;Allanson et al, 2020;Allanson et al, 2022). For whistler mode waves in the terrestrial magnetosphere, these timescales are short and usually much less than 1 s. As a result, individual wave-spectra observations from spacecraft such as the NASA Van Allen Probes have already averaged over timescales longer that the appropriate minimum timescale.…”
Section: Diffusion Coefficients Modelled Using Quasi-linear Theorymentioning
confidence: 99%
“…In the absence of a modeling framework able to account for 1) the effects of both diffusive and non-diffusive (i.e., rapid, significant and coherent) radial transport, as well as 2) the effects of local acceleration (including nonlinear effects), it is not possible to quantify the importance of local vs. radial acceleration unequivocally. Given current computational advances, time may have come to go beyond a purely diffusion-driven model, towards a more realistic modeling framework (e.g., Artemyev et al, 2021;Lukin et al, 2021;Allanson et al, 2022). That said, improved radiation belt modeling would also require improved knowledge of the characteristics of trapped particle interactions with VLF and ULF waves-via experimental determination of the correlation decay time for instance (e.g., Ukhorskiy and Sitnov, 2013).…”
Section: Topic Overviewmentioning
confidence: 99%