Variation of dayside chorus waves associated with solar wind dynamic pressure based on MMS observations

The whistler-mode chorus waves are one of the most important plasma waves in the Earth’s magnetosphere. Generally, the amplitude of whistler-mode chorus waves prefers to strengthen when the energetic fluxes of anisotropic electrons increase outside the plasmapause. This characteristic is commonly associated with the geomagnetic storms or substorms. However, the relationship between the solar wind dynamic pressure (P_sw) and the long-time variation of chorus waves during the quiet period of the geomagnetic activity still needs more detailed investigations. In this paper, based on MMS observations, we present a chorus event just observed in the inner side of magnetopause without obvious geomagnetic storms or substroms. Interestingly, during this time interval, some P_sw fluctuations were recorded. Both the amplitudes and frequencies of chorus waves changed as a response to the variation in P_sw. It proved that the enhancement of P_sw increases the energetic electrons fluxes, which provides free energies for the chorus amplification. Furthermore, the wave growth rates calculated using linear theory increases and the central frequency of the chorus waves shifts to a higher frequency when the P_sw enhancement is greater, which are also consistent well with the observations. The results provide a direct evidence that the P_sw play an important role in the long-time variation of whistler-mode chorus waves inside the magnetopause.     

What Determines the Composition of SEPs in Gradual Events?

Gradual solar energetic particle (SEP) events are evidently accelerated by coronal/interplanetary shocks driven by coronal mass ejections. This talk addresses the different factors which determine the composition of the accelerated ions. The first factor is the set of available seed populations including the solar wind core and suprathermal tail, remnant impulsive events from preceding solar flares, and remnant gradual events. The second factor is the fractionation of the seed ions by the injection process, that is, what fraction of the ions are extracted by the shock to participate in diffusive shock acceleration. Injection is a controversial topic since it depends on the detailed electromagnetic structure of the shock transition and the transport of ions in these structured fields, both of which are not well understood or determined theoretically. The third factor is fractionation during the acceleration process, due to the dependence of ion transport in the turbulent electromagnetic fields adjacent to the shock on the mass/charge ratio. Of crucial importance in the last two factors is the magnetic obliquity of the shock. The form of the proton-excited hydromagnetic wave spectrum is also important. Finally, more subtle effects on ion composition arise from the superposition of ion contributions over the time history of the shock along the observer’s magnetic flux tube, and the sequence of flux tubes sampled by the observer.     

用拉氏量计和分析技术研究固体推进剂冲击波作用过程

本文建立了适合于研究固体推进剂冲击波作用过程的拉氏量计和分析技术,应用这种技术能清楚地表现固体推进剂内部状态变化过程和化学反应过程。并用这种技术研究了聚硫复合推进剂、丁羟复合推进剂、双基推进剂和改性双基推进剂冲击波转爆轰和爆轰过程。结果表明,复合推进剂与双基和改性双基推进具有明显不同的状态变化过程和化学反应过程。     

冲击响应谱计算相关参数选择的研究

国军标GJB2238A-2004《遥测数据处理》的附录K对冲击响应谱的计算方法和阻尼系数做了明确规定, 但未明确其它参数如何选择。文中以半正弦波的冲击响应谱为例,导出了冲击响应谱分析时选择其它相关参数的原则。     

Rankine涡作用下激波变形和分叉的数值研究

数值模拟了激波和Rankine涡相互作用，重点研究了波涡相互作用引起的激波结构的变化过程。应用非结构化适应网格下的二阶精度Godunov型的PLM格式来求解Elder方程，对一平面激波与不同涡强Rankine涡相互作用下瞬态激波的运动、发展进行了研究。漩涡与激波间相对强度的大小对激波结构的影响明显，弱相互作用诱导激波变形，强相互作用诱导激波变形并产生分叉。计算结果表明，应用非结构化适应网格的PLM格式所得到的数值解较好地反映了瞬态激波结构的有关特征和信息。     

声重波激发的赤道Spread—F的拓扑特性研究

本文对声重波激发的Spread-F扰动的非线性制约方程的拓扑特性进行了定性讨论和数值计算．研究了Spread-F的混沌特征及参数范围．结果表明声重波在不同条件时对Spread-F的激发作用有本质的不同．     

太阳风质子束流的演化

太阳神飞船观测表明，太阳风高速流中质子束分量相对于核分量的密度随日心距离增加而增加．提出解释这一观测现象的机理并给出二维数值模拟结果．由于阿尔芬波速随日心距离增加而减少，第二支左旋波将与更多的质子共振，把部分原来属于核分布的质子拉到束分布中来．用数值模拟方程方法求解回旋波共振导致的准线性扩散方程，数值结果与观测结果相符合．     

冲击响应谱（SRS）分析数字化方法探讨

本文介绍了求单自由度二阶系统冲击响应谱（ＳＲＳ）的几种常用的数字化分析方法：直接积分法；快速富氏变换（ＦＦＴ）法；递推法；数字滤波器方法；改进的数字滤波器方法。并比较了它们的优缺点。     

边界层流动的非平行稳定性研究

采用极为有效的抛物化稳定性方程（PSE）方法研究边界民支的非平行稳定性。并利用抛物线坐标变换、有限远延拓边界条件、及流向和法向全差分的数值方法，对不同频率的二维Tollmien-Schichting波的非平行稳定尾进行了计算和分析，计算结果与Orr-Sommerfeld方程（OES）的解以及谱配置方法的PSE结果作了详细的比较，得到了满意的结果。