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Wave–Particles Interaction

2014
AbstractIn this Chapter an alternative derivation of the self-consistent Vlasov-Maxwell equations for wave-particles interaction is given. The analysis is carried out under a rigorous Hamiltonian framework and targeted to modeling the dynamics of the Free Electron Laser.
A. Campa   +3 more
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Wave-Particle Interactions

1984
Note: Magnetospheric studies of the interactions between plasma waves and particles have generally been performed using Gaussian units. To allow the material presented here to be conveniently used in conjunction with other published material on magnetospheric wave-particle interactions, we have not converted equations from the literature into MKS units.
L. R. Lyons, D. J. Williams
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Convection and wave-particle interactions

Journal of Atmospheric and Terrestrial Physics, 1978
Abstract We study, by means of the adiabatic invariants and Liouville's theorem, the deformation of the distribution functions of substorm injected particles in the magnetosphere. Assuming a steady-state convection process, we can obtain simple analytical expressions for the particle flux, the anisotropy and the growth rate of electromagnetic ...
Jacques Solomon, René Pellat
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New resonances in wave–particle interactions

Physics of Plasmas, 2023
One of the most characteristic features of relativistic particle dynamics at cyclotron resonances is the stepwise dependence of energy and momentum on time [V. A. Buts and A. G. Zagorodny, Phys. Plasmas 28(2), 022311 (2021)]. The reason for these steps is the phase synchronization of charged particles and waves. To describe other features, we introduce
V. A. Buts, A. G. Zagorodny
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Observation of Hamiltonian chaos in wave–particle interaction

Celestial Mechanics and Dynamical Astronomy, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Doveil, Fabrice   +2 more
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Models of Resonant Wave‐Particle Interactions

Journal of Geophysical Research: Space Physics, 2021
AbstractRadiation belt electrons are strongly affected by resonant interactions with cyclotron‐resonant waves. For broad band, small amplitude waves the interactions are well described by quasi‐linear diffusion in pitch angle and energy, but coherent, large amplitude waves such as strong whistler mode chorus call for a different treatment. The standard
J. M. Albert   +4 more
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Relativistic structure of stochastic wave–particle interaction

The Physics of Fluids, 1988
Stochastic interactions of charged particles with electrostatic waves propagating at arbitrary angles to an external magnetic field are studied based on a relativistic canonical Hamiltonian formalism. The present theory, however, is valid also for electromagnetic waves after a slight modification.
Akimoto, K., Karimabadi, H.
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A Modified Fermi Model for Wave-Particle Interactions in Plasmas

Physical Review Letters, 2006
Wave-particle interactions in plasmas are investigated through a nonlinear map that describes elastic collisions between an ensemble of particles and two barriers. The amplitude of the barriers, proportional to the energy of the wave, can increase or decrease due to the sequence of stochastic collisions.
DE MARCO R.   +2 more
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Wave–particle interactions in plasmas

Plasma Physics and Controlled Fusion, 2006
An overview of the interactions between waves and particles in plasmas is given. Interest is focused on cases where special particle populations, like energetic particle tails, interact with waves. The two basic, but inter-related, mechanisms through which waves and particles can exchange energy, resonance and stochastization are briefly illustrated ...
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ON THE EFFICIENCY OF WAVE-PARTICLE INTERACTION

Problems of Atomic Science and Technology
The efficiency of acceleration of charged particles during cyclotron resonances and acceleration of particles in a vacuum without an external magnetic field are considered. It is shown that the statement formulated in Lawson-Woodward theorem that relativistic particles do not exchange energy with an external electromagnetic wave in a vacuum is not ...
V.A. Buts, A.G. Zagorodny
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