Theory of electric field correlations in a two-dimensional drift plasma
- 1 January 1976
- journal article
- research article
- Published by AIP Publishing in Physics of Fluids
- Vol. 19 (4) , 531
- https://doi.org/10.1063/1.861510
Abstract
Recently, the results of numerical simulations of electric field correlations in a two‐dimensional drift plasma by Okuda et al. were compared with theories of strong turbulence. Discrepancies were claimed to exist. Here, a brief re‐examination is made of both theories and simulations. It is found that the ’’observed’’ time dependence of the correlation is explained by theory if the short time, inertial motion, of the particles is accounted for. This inertial motion also goes a long way toward explaining the strong magnetic field dependence of the ’’observed’’ e‐folding time. It is pointed out that the parameters of the simulations only marginally satisfy a basic validity condition of the theories, and that close agreement would require a more elaborate theory, than is presently available, in which higher order cumulants of the particle orbits are calculated.Keywords
This publication has 13 references indexed in Scilit:
- Anomalous electron transport and lower-hybrid wave dampingPhysics of Fluids, 1975
- Turbulent damping of the convective cells and the lower hybrid wavesPhysics of Fluids, 1975
- Ion-Sound Spectrum and Wave-Electron Interaction in Perpendicular ShocksPhysical Review Letters, 1975
- Theory and numerical simulation on plasma diffusion across a magnetic fieldPhysics of Fluids, 1973
- Electric field fluctuations in turbulent plasmasJournal of Plasma Physics, 1973
- Fluctuations in guiding center plasma in two dimensionsPhysics of Fluids, 1973
- Nonlinear Theory of Frequency Shifts and Broadening of Plasma WavesPhysics of Fluids, 1972
- Nonlinear Theory of Macroinstabilities and Enhanced Transport in PlasmasPhysics of Fluids, 1971
- Turbulent Plasmas in a Magnetic Field—A Statistical TheoryPhysics of Fluids, 1970
- Nonlinear Stabilization of High-Frequency Instabilities in a Magnetic FieldPhysics of Fluids, 1970