2012
DOI: 10.1029/2012ja017842
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Nonlinear spatiotemporal evolution of whistler mode chorus waves in Earth's inner magnetosphere

Abstract: [1] We analyze the nonlinear evolution of whistler mode chorus waves propagating along a magnetic field line from their equatorial source. We solve wave evolution equations off the equator for the wave magnetic field amplitude and wave frequency, subject to boundary conditions at the equator comprising model "chorus equations" that describe the generation of a seed chorus element. The electron distribution function is assumed to evolve adiabatically along a field line. The wave profiles exhibit nonlinear conve… Show more

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Cited by 47 publications
(53 citation statements)
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“…First results, presented by , Fu et al (2014b) and He et al (2015), have revealed a complex and variable multi-component thermal plasma content. Therefore, further development of ray-tracing models-possibly including also nonlinear effects of wave amplification, see (Albert et al 2013;Summers et al 2012)-can be considered as an important direction of research for the modeling of the inner magnetosphere.…”
Section: Discussionmentioning
confidence: 99%
“…First results, presented by , Fu et al (2014b) and He et al (2015), have revealed a complex and variable multi-component thermal plasma content. Therefore, further development of ray-tracing models-possibly including also nonlinear effects of wave amplification, see (Albert et al 2013;Summers et al 2012)-can be considered as an important direction of research for the modeling of the inner magnetosphere.…”
Section: Discussionmentioning
confidence: 99%
“…A coherent wave element appears from the band of whistler‐mode waves. When the wave amplitude exceeds a certain threshold level, nonlinear wave potentials emerge with a time scale different from the linear growth rate [e.g., Hikishima et al , ; Summers et al , ]. Nonlinear wave potentials or electron holes are crucial in understanding the generation process of coherent whistler‐mode chorus emissions occurring in the region close to the magnetic equator [ Omura et al, , ].…”
Section: Introductionmentioning
confidence: 99%
“…Various aspects of this nonlinear theory have been verified by sophisticated full-scale simulations of the generation and growth of whistler-mode chorus elements by Omura et al (2008Omura et al ( , 2009, Hikishima et al (2009) ;Hikishima et al (2010) and Katoh and Omura (2011). Summers et al (2012b) …”
Section: Introductionmentioning
confidence: 99%