2015
DOI: 10.1063/1.4935842
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Probability of relativistic electron trapping by parallel and oblique whistler-mode waves in Earth's radiation belts

Abstract: International audienceWe investigate electron trapping by high-amplitude whistler-mode waves propagating at small as well as large angles relative to geomagnetic field lines. The inhomogeneity of the background magnetic field can result in an effective acceleration of trapped particles. Here, we derive useful analytical expressions for the probability of electron trapping by both parallel and oblique waves, paving the way for a full analytical description of trapping effects on the particle distribution. Numer… Show more

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Cited by 34 publications
(60 citation statements)
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“…Based on previous works [e.g., Artemyev et al, 2015], we get E cr mV=m ð Þ ∼75 sinα res ffiffiffiffiffiffiffiffiffiffiffiffi ffi γ 2 À 1 p =NL with α res the electron local pitch angle at cyclotron resonance and γ the Lorentz factor (see supporting information). Based on previous works [e.g., Artemyev et al, 2015], we get E cr mV=m ð Þ ∼75 sinα res ffiffiffiffiffiffiffiffiffiffiffiffi ffi γ 2 À 1 p =NL with α res the electron local pitch angle at cyclotron resonance and γ the Lorentz factor (see supporting information).…”
Section: Parameter Range Of Applicability Of the Quasi-linear Diffusimentioning
confidence: 68%
“…Based on previous works [e.g., Artemyev et al, 2015], we get E cr mV=m ð Þ ∼75 sinα res ffiffiffiffiffiffiffiffiffiffiffiffi ffi γ 2 À 1 p =NL with α res the electron local pitch angle at cyclotron resonance and γ the Lorentz factor (see supporting information). Based on previous works [e.g., Artemyev et al, 2015], we get E cr mV=m ð Þ ∼75 sinα res ffiffiffiffiffiffiffiffiffiffiffiffi ffi γ 2 À 1 p =NL with α res the electron local pitch angle at cyclotron resonance and γ the Lorentz factor (see supporting information).…”
Section: Parameter Range Of Applicability Of the Quasi-linear Diffusimentioning
confidence: 68%
“…particle trapping and particle drift will transport particles in a 2D space. The corresponding expressions for trapping probabilities and drift velocity in a system with cyclotron resonances have already been derived in [22,51,89].…”
Section: Discussionmentioning
confidence: 99%
“…Namely, we apply to this system the methods proposed in [35] to derive an analytical expression for the drift velocity V h due to particle nonlinear scattering and the methods from [51] to evaluate the probability of trapping Π; the proof of the relationship between V h and Π provided in [45] is similarly used to construct a generalized Fokker-Planck equation for the particle distribution function. The combination of these three main results allows us to describe for the first time (to the best of our knowledge) a realistic plasma system with nonlinear wave-particle interaction by means of a kinetic equation.…”
Section: Introductionmentioning
confidence: 99%
“…We then separately apply subpacket analysis to E ∥ to calculate the Landau resonance acceleration efficiency for nonlinear trapping in the parallel electric field of the chorus wave, using the expression Δ1emELandau1em(eV)=[]0.51emJ0(β)1em||boldE1emVp1emVg1emδt()VgVp1(Vg1emVp)/c21. Similar to the perpendicular wave calculations, the total and maximum single‐subpacket energy gain for electrons in Landau resonance with the parallel component of the wave electric field are shown in Figure b. The energy range <200 keV for efficient acceleration by Landau resonance is consistent with previous studies [ Agapitov et al , ; Artemyev et al , ].…”
Section: Nonlinear Electron Acceleration In Vlf Riser Subpacketsmentioning
confidence: 99%