2008
DOI: 10.1029/2008ja013268
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Numerical simulation of electron distributions upstream and downstream of high Mach number quasi‐perpendicular collisionless shocks

Abstract: [1] Test particle calculations are performed to investigate the effects of different shock parameters on electron distributions upstream and downstream of quasi-perpendicular model shocks. The electron trajectories are followed exactly, and the model shock profiles are carefully prescribed as typical internal structures relevant to Earth's bow shock. Kuncic et al. 's [2002] model is employed to calculate the net cross-shock potential jump. A detailed argument for neglecting the noncoplanar magnetic field comp… Show more

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Cited by 9 publications
(8 citation statements)
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References 48 publications
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“…Simulated electron velocity distribution in the shock normal frame upstream of a shock with θ bn = 85°, Alfvén Mach number M A = 7.7, and sonic Mach number M s = 5.0, taken from Yuan et al [2008]. Dash‐dotted and dotted lines show the loss cones defined by the shock's magnetic mirror with and without, respectively, the cross‐shock potential.…”
Section: Reflection Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…Simulated electron velocity distribution in the shock normal frame upstream of a shock with θ bn = 85°, Alfvén Mach number M A = 7.7, and sonic Mach number M s = 5.0, taken from Yuan et al [2008]. Dash‐dotted and dotted lines show the loss cones defined by the shock's magnetic mirror with and without, respectively, the cross‐shock potential.…”
Section: Reflection Resultsmentioning
confidence: 99%
“…Simulated electron velocity distribution in the shock normal frame upstream of a shock with q bn = 85 , Alfvén Mach number M A = 7.7, and sonic Mach number M s = 5.0, taken fromYuan et al [2008]…”
mentioning
confidence: 99%
“…(corresponding to reflected speeds v k,2^0 ) in the shock reference frame can be reflected into the foreshock region, giving rise to a modified loss cone distribution [Wu, 1984;Fitzenreiter et al, 1990;Yuan et al, 2008]. Here the subscripts u and d denote upstream and downstream from the bow shock, respectively, in the shock normal frame, while 1 and 2 refer to the incident and reflected electrons in the upstream.…”
Section: Generation Of Unstable Electron Beamsmentioning
confidence: 99%
“…Upon reaching the bow shock, some solar wind electrons are magnetically reflected. Conservation of energy and magnetic moment imply that only those electrons (incident on the bow shock) whose initial perpendicular and parallel speeds satisfy (corresponding to reflected speeds , 2 ≳ 0) in the shock reference frame can be reflected into the foreshock region, giving rise to a modified loss cone distribution [ Wu , 1984; Fitzenreiter et al , 1990; Yuan et al , 2008]. Here the subscripts u and d denote upstream and downstream from the bow shock, respectively, in the shock normal frame, while 1 and 2 refer to the incident and reflected electrons in the upstream.…”
Section: Introductionmentioning
confidence: 99%
“…Analytical theories and numerical simulations have shown that at quasi-perpendicular shocks, electrons can be accelerated through shock-drift acceleration (Wu 1984;Krauss-Varban et al 1989;Yuan et al 2008;Park et al 2012). In this mechanism, charged particles drift because of the gradient in the magnetic field at the shock front.…”
Section: Introductionmentioning
confidence: 99%