Tandem mirror confinement in the presence of ion cyclotron fluctuations
- 1 March 1981
- journal article
- Published by IOP Publishing in Nuclear Fusion
- Vol. 21 (3) , 345-358
- https://doi.org/10.1088/0029-5515/21/3/005
Abstract
A theoretical model is developed for the effect of an electrostatic ion-cyclotron wave on central-cell ion confinement in a tandem mirror. Ion heating occurs in the central cell where the wave and local ion-cyclotron frequencies are equal. Coulomb pitch-angle collisions then scatter these ions into the loss region of velocity space. The wave heating is calculated analytically from the single-particle equations of motion, and the effect of collisions is modelled numerically by using a Monte-Carlo technique. A formula is obtained for the degradation of the ion-confinement time as a function of the RF wave amplitude. This formula reproduces the experimental results from the Livermore Tandem Mirror Experiment (TMX) as they are presented in a companion paper. The effect of the wave on density and temperature profiles is also calculated.Keywords
This publication has 20 references indexed in Scilit:
- The effect of end-cell stability on the confinement of the central-cell plasma in TMXNuclear Fusion, 1981
- Relativistic theory of electron cyclotron resonance heatingPhysics of Fluids, 1981
- Electrostatic Plasma-Confinement Experiments in a Tandem Mirror SystemPhysical Review Letters, 1980
- Derivation of the quasi-linear equation in a magnetic fieldJournal of Plasma Physics, 1978
- Properties of Electrostatic Ion-Cyclotron Waves in a Mirror MachinePhysical Review Letters, 1977
- Diffusion in electron cyclotron resonance heating magnetic mirrorsPhysics of Fluids, 1973
- Theory of electron cyclotron resonance heating. II. Long time and stochastic effectsPlasma Physics, 1973
- Theory of electron cyclotron resonance heating. I. Short time and adiabatic effectsPlasma Physics, 1972
- Particle Containment in Mirror Traps in the Presence of Fluctuating Electric FieldsPhysical Review Letters, 1971
- Nonlinear Dynamics of a Single Harmonic Loss-Cone Flute ModePhysics of Fluids, 1969