16-Moment approximation for ion velocity distribution and its application in calculations of incoherent scatter spectra

被引:0
作者
School of Science, Xi'Dian University, Xi'an 710071, China [1 ]
不详 [2 ]
机构
[1] School of Science, Xi'Dian University
[2] National Key Laboratory of Electromagnetic Environment, China Research Institute of Radio Wave Propagation
来源
Plasma Sci. Technol. | 2009年 / 2卷 / 152-158期
关键词
Incoherent scatter radar; Incoherent scatter spectra; Non-Maxwellian plasma; Sixteen-moment approximation;
D O I
10.1088/1009-0630/11/2/05
中图分类号
学科分类号
摘要
A sixteen moment approximation based on a bi-Maxwellian that contains the stress tensor and the heat flow vector is applied to describe the ion velocity distribution which influences the incoherent scatter spectra. A discussion is made about the effects on the incoherent scatter spectra caused by different values of the normalized perpendicular drift velocity D, aspect angle φ between the magnetic field and the line-of-sight direction, and the ratio α of the ion-neutral collision to ion cyclotron frequency. Numerical results show that the shifting and asymmetry of incoherent scatter spectra appear parallel to E × B and E as the normalized perpendicular drift velocity D increases due to the ion drift velocity, the stress tensor and the heat flow vector respectively. However, the spectrum is always typically double-humped Maxwellian parallel to B. The ion velocity distribution is more distorted from the Maxwellian as the aspect angle φ increases from 0° to 90°, and consequently the incoherent scatter spectra is no longer typically double-humped Maxwellian. As α increases, the ion velocity distribution becomes Maxwellian and the incoherent scatter spectra become typically double-humped Maxwellian even with a large value of the normalized perpendicular drift velocity D. It is reasonable to use the sixteen-moment approximation to describe the non-Maxwellian plasma characterized by the large temperature anisotropy.
引用
收藏
页码:152 / 158
页数:6
相关论文
共 23 条
  • [1] Evans J.V., 57, (1969)
  • [2] Cole K.D., J. Atmospheric Terrestrial Phys., 33, 8, (1971)
  • [3] Schunk R.W., Walker J.C.G., Planetary Space Sci., 20, 12, (1972)
  • [4] St-Maurice J.P., Schunk R.W., Planetary Space Sci., 21, 7, (1973)
  • [5] St-Maurice J.P., Schunk R.W., Planetary Space Sci., 22, 1, (1974)
  • [6] St-Maurice J.P., Schunk R.W., J. Geophysical Research, 81, 13, (1976)
  • [7] St-Maurice J.P., Schunk R.W., Planetary Space Sci., 25, 3, (1977)
  • [8] St-Maurice J.P., Schunk R.W., Rev. Geophysics Space Phys., 17, 1, (1979)
  • [9] Hubert D., J. Geophysical Research, 87, (1982)
  • [10] Hubert D., Planetary Space Sci., 30, 11, (1982)