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磁层高能粒子运动的Fokker Planck方程位置项扩散系数研究
引用本文:楚伟,秦刚,许嵩,黄建平,泽仁志玛,申旭辉.磁层高能粒子运动的Fokker Planck方程位置项扩散系数研究[J].空间科学学报,2021,41(5):715-723.
作者姓名:楚伟  秦刚  许嵩  黄建平  泽仁志玛  申旭辉
作者单位:1. 应急管理部国家自然灾害防治研究院 北京 100085;
基金项目:国家重点研发计划项目(2018YFC1503502-05),应急管理部国家自然灾害防治研究院启动项目(ZDJ2019-03)和ISSI-BJ项目(2019IT-33)共同资助
摘    要:利用准线性理论计算了磁层高能粒子运动的Fokker Planck方程在可观测相空间的位置项扩散系数,并与绝热不变量径向扩散系数进行对比分析.研究发现:位置项扩散系数随径向距离呈现R6的比例关系快速增大.相同径向距离条件下,由于空间位置项z分量的作用,高纬度地区的位置项扩散系数小于低纬度地区.通过与径向扩散系数对比发现,两者具有相同的量级,但两者的相对大小需要根据具体的扰动形态进行分析.此研究对使用测试粒子模拟磁层高能粒子运动,尤其是根据引导中心理论,利用蒙特卡洛方法求解磁层高能粒子运动的Fokker Planck方程,建立磁层空间高能粒子运动的精细化模型具有重要意义. 

关 键 词:磁层    高能粒子    Fokker  Planck方程    相空间    扩散系数
收稿时间:2020-07-21

Study on the Position Diffusion Coefficients of Fokker Planck Equation of Magnetosphere Energetic Particle
CHU Wei,QIN Gang,XU Song,HUANG Jianping,ZEREN Zhima,SHEN Xuhui.Study on the Position Diffusion Coefficients of Fokker Planck Equation of Magnetosphere Energetic Particle[J].Chinese Journal of Space Science,2021,41(5):715-723.
Authors:CHU Wei  QIN Gang  XU Song  HUANG Jianping  ZEREN Zhima  SHEN Xuhui
Institution:1. National Institute of Natural Hazards, Ministry of Emergency Management of China, Beijing 100085;2. School of Science, Harbin Institute of Technology, Shenzhen 518055
Abstract:In this paper, the quasi-linear theory is used to calculate the diffusion coefficients of the Fokker Planck equation of energetic particles in the observable phase space, and the comparison with the adiabatic invariant radial diffusion coefficients is carried out. The main findings are as follows. The diffusion coefficients of the position items will increase rapidly with the radial distance. Under the same radial distance, the diffusion coefficient of the position items in the high latitude will be smaller than that in the low latitude. Compared with the radial diffusion coefficient, it is found that the two have the same magnitude, but the relative size of the two needs to be analyzed according to the specific disturbance form. This study will use the test particles to simulate the motion of energetic particles in the magnetosphere, especially the guidance center theory, and use the Monte Carlo method of stochastic partial differential to solve the Fokker Planck equation of the motion of energetic particles in the magnetosphere. 
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