1983
DOI: 10.1029/ja088ia08p06109
|View full text |Cite
|
Sign up to set email alerts
|

Coupled hydromagnetic wave excitation and ion acceleration at interplanetary traveling shocks

Abstract: A self-consistent theory is presented for the excitation of hydromagnetic waves and the acceleration of ions upstream of interplanetary traveling shocks. The waves are excited by the ions by virtue of ion streaming relative to the solar wind; the ions are accelerated by being coupled to the compression of the shock via pitch angle scattering on the upstream waves and the downstream turbulence. Diffusion equations describing the ion transport and wave kinetic equations describing the hydromagnetic wave transpor… Show more

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
2
1
1
1

Citation Types

15
426
0
6

Year Published

2001
2001
2021
2021

Publication Types

Select...
6
2
1

Relationship

0
9

Authors

Journals

citations
Cited by 448 publications
(447 citation statements)
references
References 52 publications
15
426
0
6
Order By: Relevance
“…The full quasi-linear resonance condition would involve a spectrum of waves even in case of mono-energetic particle distribution. The artificially sharpened resonance condition α 0 kp = mΩ p , where α 0 is a numerical constant of the order unity, is, however, a commonly used approximation in diffusive particle transport and acceleration theories involving self-generated waves (e.g., Skilling 1975;Bell 1978;Lee 1983). It introduces an inaccuracy to the scattering rates, but for a power-law spectrum of particles it can be tuned by choosing α 0 properly to yield correct growth rates for waves (Skilling 1975).…”
Section: Discussionmentioning
confidence: 99%
“…The full quasi-linear resonance condition would involve a spectrum of waves even in case of mono-energetic particle distribution. The artificially sharpened resonance condition α 0 kp = mΩ p , where α 0 is a numerical constant of the order unity, is, however, a commonly used approximation in diffusive particle transport and acceleration theories involving self-generated waves (e.g., Skilling 1975;Bell 1978;Lee 1983). It introduces an inaccuracy to the scattering rates, but for a power-law spectrum of particles it can be tuned by choosing α 0 properly to yield correct growth rates for waves (Skilling 1975).…”
Section: Discussionmentioning
confidence: 99%
“…The shock parameter γ sh in Bamert et al (2004) is γ sh ≈ 4.9, close to what one may expect for the termination shock, γ sh ≈ 4.5. The amplification G A (k) of Alfvén waves was found as G A (k) = 15 (k/k 1 MeV ) γ sh −13/3 and is thought to be caused by an anisotropic flux of energetic particles (Lee 1983). Anisotropies are in fact observed at 85 AU (Krimigis et al 2003), however the phase space density of energetic ions is a factor of 3000 lower than F p during the Bastille Day event (Fig.…”
Section: Alfvén Wave Generation Upstream Of the Termination Shockmentioning
confidence: 99%
“…As Γ p scales with ρ 3 and P (k, ∞) does not vary with ρ, one may expect a wave amplification near the termination shock of perhaps 15 × 85 3 × 10 −2 ≈ 10 5 for a quasi-parallel shock. The Alfvén wave generation scales as cos Ψ (Lee 1983), where Ψ is the angle of the ambient magnetic field to the shock normal. This yields typically G A (k) ≈ 10 5 cos Ψ (k/k 1 MeV ) γ sh −13/3 at the termination shock.…”
Section: Alfvén Wave Generation Upstream Of the Termination Shockmentioning
confidence: 99%
“…Particle acceleration at a nearly perpendicular shock is much faster than that at a parallel shock (Jokipii 1987). Note, however, that self-excited waves produced by streaming energetic particles may further enhance particle acceleration at parallel shocks (e.g., Lee 1983Lee , 2005Li et al 2003;Rice et al 2003). When a CME-driven shock develops in the corona, the nonplanar shock front sweeps through the coronal magnetic field with a range of different shock angles, which has been proposed to have significant effects on particle acceleration (e.g., Giacalone 2005aGiacalone , 2005bTylka et al 2005).…”
Section: Introductionmentioning
confidence: 99%