Slow electrostatic fluctuations generated by beam-plasma interaction
Karen Pommois, Francesco Valentini, Oreste Pezzi, Pierluigi Veltri

TL;DR
This paper uses simulations to study slow electrostatic waves generated by beam-plasma interactions, revealing their instability, nonlinear saturation, and evolution into soliton-like pulses driven by kinetic effects.
Contribution
It demonstrates the instability and nonlinear evolution of beam modes in plasma, including the formation of phase space vortices and soliton-like electric pulses, using Vlasov-Poisson simulations.
Findings
Beam modes can become unstable and survive Landau damping.
Electric field amplitude grows exponentially and saturates due to particle trapping.
Electric pulses evolve into soliton-like structures over time.
Abstract
Eulerian simulations of the Vlasov-Poisson equations have been employed to analyze the excitation of slow electrostatic fluctuations (with phase speed close to the electron thermal speed), due to a beam-plasma interaction, and their propagation in linear and nonlinear regime. In 1968, O'Neil and Malmberg [Phys. Fluids {\bf 11}, 1754 (1968)] dubbed these waves "beam modes". In the present paper, it is shown that, in the presence of a cold and low density electron beam, these beam modes can become unstable and then survive Landau damping unlike the Langmuir waves. When an electron beam is launched in a plasma of Maxwellian electrons and motionless protons and this initial equilibrium is perturbed by a monochromatic density disturbance, the electric field amplitude grows exponentially in time and then undergoes nonlinear saturation, associated with the kinetic effects of particle trapping…
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