Published May 2009 | Version v1
Journal article

Tests of collision operators using laboratory measurements of shear Alfven wave dispersion and damping

  • 1. Department of Physics and Astronomy, University of Iowa, 203 Van Allen Hall, Iowa City, Iowa 52242 (United States)
  • 2. Department of Physics, University of California at Los Angeles, Los Angeles, California 90095-1696 (United States)

Description

Measurements of shear Alfven waves are used to test the predictions of a variety of different electron collision operators, including several Krook collision operators as well as a Lorentz collision operator. New expressions for the collisional warm-plasma dielectric tensor resulting from the use of the fully magnetized collisional Boltzmann equation are presented here. Theoretical predictions for the parallel phase velocity and damping as a function of perpendicular wave number kperpendicular are derived from the dielectric tensor. Laboratory measurements of the parallel phase velocity and damping of shear Alfven waves were made to test these theoretical predictions in both the kinetic (vte>>vA) and inertial (vte<<vA) parameter regimes and at several wave frequencies (ω<ωci). Results show that, in the inertial regime, the best match between measurements and theory occur when any of the Krook operators are used to describe electron collisions. In contrast, the best agreement in the kinetic regime is found when collisions are completely ignored.

Additional details

Identifiers

Publishing Information

Journal Title
Physics of Plasmas
Journal Volume
16
Journal Issue
5
Journal Page Range
p. 052110-052110.11
ISSN
1070-664X
CODEN
PHPAEN

INIS

Country of Publication
United States
Country of Input or Organization
International Atomic Energy Agency (IAEA)
INIS RN
41024579
Subject category
S70: PLASMA PHYSICS AND FUSION TECHNOLOGY;
Descriptors DEI
ALFVEN WAVES; BOLTZMANN EQUATION; DAMPING; DIELECTRIC TENSOR; ELECTRON COLLISIONS; PHASE VELOCITY
Descriptors DEC
COLLISIONS; DIFFERENTIAL EQUATIONS; EQUATIONS; HYDROMAGNETIC WAVES; INTEGRO-DIFFERENTIAL EQUATIONS; KINETIC EQUATIONS; PARTIAL DIFFERENTIAL EQUATIONS; TENSORS; VELOCITY

Optional Information

Notes
(c) 2009 American Institute of Physics