2013
DOI: 10.1002/2013ja019260
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Resonant scattering and resultant pitch angle evolution of relativistic electrons by plasmaspheric hiss

Abstract: [1] We perform a comprehensive analysis to evaluate hiss-induced scattering effect on the pitch angle evolution and associated decay processes of relativistic electrons. The results show that scattering by the equatorial, highly oblique hiss component is negligible. Quasi-parallel approximation is good for evaluation of hiss-driven electron scattering rates ≤ 2 MeV. However, realistic wave propagation angles as a function of latitude must be considered to accurately quantify hiss scattering rates above 2 MeV, … Show more

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Cited by 201 publications
(271 citation statements)
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“…The wave normal distribution of EMIC waves is also assumed to be Gaussian and given by [e.g., Glauert and Horne, 2005;Ni et al, 2013Ni et al, , 2014aNi et al, , 2014bKersten et al, 2014] …”
Section: Model Descriptionmentioning
confidence: 99%
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“…The wave normal distribution of EMIC waves is also assumed to be Gaussian and given by [e.g., Glauert and Horne, 2005;Ni et al, 2013Ni et al, , 2014aNi et al, , 2014bKersten et al, 2014] …”
Section: Model Descriptionmentioning
confidence: 99%
“…In order to investigate the temporal evolution of outer zone relativistic electron pitch angle distribution due to EMIC wave scattering, we perform the 1-D pure pitch angle diffusion simulations [e.g., Meredith et al, 2006;Thorne et al, 2013;Ni et al, 2013Ni et al, , 2014aNi et al, , 2014b by numerically solving the equation where f is the phase space density (PSD), t is the time, and the electron bounce period is approximated as Lenchek et al, 1961]. The upper boundary condition for PSD in a eq space is set as ∂f ∂α eq α eq ¼ 90°À Á ¼ 0, and the corresponding lower boundary condition is set as ∂f ∂α eq α eq ¼ 0°À Á ¼ 0 for the strong diffusion and as f(α eq ≤ α LC ) = 0 (where α LC is the equatorial loss cone angle) for the weak diffusion.…”
Section: Pure Pitch Angle Diffusion Simulations and Electron Loss Timmentioning
confidence: 99%
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“…Along the ray path (within 9 s), we compute the resonant energies of electrons for a range of equatorial pitch angle from 1 • ∼ 89 • with these highly oblique waves. We also investigate four resonance harmonics, i.e., N = −1, 0, 1, and 2, which should be the dominant resonances for interactions with whistler-mode waves (e.g., Shprits and Ni, 2009;Ni et al, 2013). Note that |N| > 2 can also occur for resonances with very high-energy electrons, while their contributions are relatively small compared to the resonance harmonics considered in this study.…”
Section: Resonance Condition For Interactions Of Artificially Triggermentioning
confidence: 95%
“…Various processes can determine the radiation belt dynamics, including wave-driven acceleration or loss processes (Summers et al 1998(Summers et al , 2007aAlbert et al 2009;Gu et al 2012;Li et al 2007;Ni et al 2013Ni et al , 2014aSu et al 2009Su et al , 2010Su et al , 2011aSu et al , 2011bXiao et al 2006aXiao et al , 2010Xiao et al , 2011, and radial diffusion process associated with ultra low frequency (ULF) waves (Hudson et al 2000;Thorne 2010;Elkington et al 2003). In general, hiss or electromagnetic ion cyclotron (EMIC) waves can produce pitch angle scattering of relativistic (MeV) electrons, whereas chorus or Z-mode or fast Magnetosonic (MS) waves can yield efficient acceleration of relativistic (MeV) electrons ; Thorne et al 2013;Gao et al 2014;Xiao et al 2012Xiao et al , 2014aYan et al 2013;Yang et al 2014;Zhang et al 2014).…”
Section: Introductionmentioning
confidence: 99%