首页> 外文会议>Workshop on non-neutral plasma physics >Kinetic Description of a Degenerate, Rotating, Non-neutral Electron Plasma in External Magnetic Fields in the Framework of the Thomas-Fermi-Dirac Theory
【24h】

Kinetic Description of a Degenerate, Rotating, Non-neutral Electron Plasma in External Magnetic Fields in the Framework of the Thomas-Fermi-Dirac Theory

机译:在托马斯 - 费米 - DIRAC理论的框架中,外部磁场中退化,旋转,非中性电子等离子的动力学描述

获取原文

摘要

Aim of this work is extend the results obtained in a previous study on the magnetic confinement and stability of a quantum degenerate non-neutral fermion plasma. This extension consists in the inclusion in the previously set up model of the effects of the exchange forces, and generalises the Thomas-Fermi (TF) approach used in the referenced work towards a Thomas-Fermi-Dirac (TFD) statistical description. The TF model has not only been used extensively and with success in these years to study atomic, nuclear and molecular properties, or to evaluate features of matter in extreme conditions such as low temperatures an/or high densities typical of astrophysics and inertial confinement fusion experiments, but also to found hydrodynamic theories for the diffusion and stability of fermion plasmas, one component non-neutral degenerate fluids, plasmas etc. In this paper an equation for density profiles in cylindrical symmetry is found, from the semiclassical kinetic theory of quantum gases, which takes into account the effects of temperature, average velocity, external magnetic field and quantum exchange. Numerical solutions of this equation for the case of complete quantum degeneracy are given and comparisons with the previous results are carried out.
机译:这项工作的目的是在延伸在一个量子简并非中​​性费米子等离子体的磁约束和稳定性先前的研究中获得的结果。这种扩展包括在列入先前建立的交换力的影响模型,并可以推广在向托马斯 - 费米 - 狄拉克(TFD)统计描述所引用的工作中使用的托马斯 - 费米(TF)的方法。该TF模型不仅得到了广泛和成功应用在这些年来研究原子,核子,分子性质,或评估物质的特征在极端条件下,如低温AN /或高密度的典型天体物理和惯性约束聚变实验,而且还用于费米子等离子体,一种组分非中性简并流体,等离子体等的扩散性和稳定性在本文中发现流体动力学理论为在圆柱对称性的密度分布的方程被发现,从量子气体的半经典动力学理论,其中考虑到温度,平均速度,外部磁场和量子交换的影响。这个公式完全量子简并的情况下的数值解给出,并与以前的结果的比较进行。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号