2005
DOI: 10.1063/1.1931677
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Stochastic acceleration in peaked spectrum

Abstract: Diffusion in velocity space of test particles undergoing external random electric fields with spectra varying from low intensive and broad to high intensive and narrow (peaked) is considered. It is shown that to achieve consistency between simulation and prediction of the microscopic model, which is reduced to Fokker–Planck-type equation, it is necessary, in the case of peaked spectrum, to account for temporal variation of diffusion coefficient occurring in the early stage. An analytical approximation for the … Show more

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Cited by 7 publications
(4 citation statements)
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“…Some authors studied particle diffusion in given packets of waves with random phases and found discrepancies between the velocity diffusion coefficients calculated numerically and those predicted by the quasilinear theory [132][133][134][135][136][137]. Besides, the non classical nature of the diffusion at work was revealed [138,139] as, for example, the nonlinear time dependence of the particles' mean-square velocity variations (∆v) 2 . Another approach was proposed by the authors [77] as an alternative to the quasilinear theory.…”
Section: Particle Diffusion Processesmentioning
confidence: 99%
“…Some authors studied particle diffusion in given packets of waves with random phases and found discrepancies between the velocity diffusion coefficients calculated numerically and those predicted by the quasilinear theory [132][133][134][135][136][137]. Besides, the non classical nature of the diffusion at work was revealed [138,139] as, for example, the nonlinear time dependence of the particles' mean-square velocity variations (∆v) 2 . Another approach was proposed by the authors [77] as an alternative to the quasilinear theory.…”
Section: Particle Diffusion Processesmentioning
confidence: 99%
“…Thus, the zero approximation does not exist, and the particle motion is purely diffusive. This distinguishes the problem of particle diffusion in a velocity random field from the diffusion in a Langmuir type random field [8,9]. For the former, more runs are needed to obtain a smooth curve.…”
Section: Model For Numerical Simulationmentioning
confidence: 99%
“…In homogeneous plasmas, particle diffusion in wave packets was investigated with the help of numerical simulations [52,75,76]. The calculated velocity diffusion coefficients D (v) and those predicted by the quasilinear theory were shown to exhibit discrepancies in the case of given wavefields with random phases [77,78], revealing some non classical diffusion features [79,80].…”
Section: Dynamics Of the Turbulent Inhomogeneous Plasma Sourcementioning
confidence: 99%