Published March 1984 | Version v1
Journal article

Numerical and analytical demonstration of the interaction of a wave with a free-streaming perturbation

  • 1. Centre de Physique Theorique, Ecole Polytechnique, 91128 Palaiseau, France and Association Euratom-CEA sur la Fusion, Departement de Recherches sur la Fusion Controlee, Centre d'Etudes Nucleaires, 92260 Fontenay-aux-Roses, France

Description

The interaction of a plasma wave with a long wavelength free-streaming perturbation is considered in the case of a one-dimensional electron plasma. A demonstration of this interaction is provided by means of both numerical simulation and analytical theory. The initial distribution function is so chosen as to give rise to an ordinary plasma wave together with a long wavelength disturbance containing a free-streaming portion. Satellites of the plasma wave are shown to be excited in agreement with earlier work of Morales and Malmberg on the ''linear sideband'' effect. This result is found to hold when the initial long wavelength disturbance is close to a pure free-streaming perturbation. In order to have an observable effect in the numerical simulation, it is necessary to increase the density of resonant particles by adding a warm beam to the Maxwellian plasma, in such a way though, as to avoid beam plasma instability. The predictions of analytical theory on the amplitudes of the satellites are compared with the results of numerical simulation and a fair amount of agreement is found both in absolute magnitude and in time evolution

Additional details

Publishing Information

Journal Title
Phys. Fluids
Journal Volume
27
Journal Issue
3
Series
Phys. Fluids.
Journal Page Range
600-606
ISSN
0031-9171

INIS

Country of Publication
United States
Country of Input or Organization
United States
INIS RN
15057590
Subject category
S70: PLASMA PHYSICS AND FUSION TECHNOLOGY;
Descriptors DEI
ANALYTICAL SOLUTION; DISTRIBUTION FUNCTIONS; DISTURBANCES; ELECTRON GAS; INTERACTIONS; NUMERICAL SOLUTION; ONE-DIMENSIONAL CALCULATIONS; PLASMA WAVES; RESONANCE