可压缩流动压力修正方程分析

依据Ｐａｔａｎｋａｒ提出的差分方程稳定性判断的４项基本法则,对可压缩流动的压力修正方程进行了分析,得出压力修正方程系数为正的条件．指出在每一次求解压力修正方程时必须提高解的收敛程度,以保证下一次迭代的差分方程矩阵接近主对角占优．分析了速度离散方程的欠松驰因子对可压缩流压力修正方程的影响．     

基于一种模型的中子星结构

从物态方程出发,利用中子星结构方程计算了中子星的结构。得到了引力质量材M_G=1.27M_θ材,转动惯量I=1.29x10(45)g/cm~2,与观测结果符合较好。     

空空导弹三维实时动态数字仿真

主要论述了某型空空导弹实现３维实时动态数字仿真的思路和方法,首先建立３维空战模型,然后通过一定的计算方法和编程技巧实现了数字仿真的实时性。在数字仿真实时性的基础上,实现了导弹攻击目标过程的３维动态图形显示。     

空空导弹导引头角预定精度研究

空空导弹导引头角预定是重要的导弹发射控制参数,其有效的计算精度分析,是导弹可靠截获和跟踪目标的重要保证。基于前置追踪攻击原理,给出了空空导弹导引头角预定的计算模型,建立了机载雷达误差对导引头角预定精度影响的误差分析仿真结构,并对仿真计算结果进行了讨论。     

电子战仿真系统中防空武器作战效能研究

介绍了电子战仿真系统总体结构,研究了空中拦截、地对空导弹及高炮等模块的作战效能模型,并用Ｍｏｎｔｅ Ｃａｒｌｏ 试验方法分析了系统的电子对抗作战效能     

含非线性半群的微分包含

研究了形如X＇（t）∈-Ax（t）＋F（t,x（t））,0≤t≤T,X（0）＝x0的微分包含解的存在的局部性和整体性的结果,并在某种条件下研究了解的稳定性。     

沙漠之狐军事行动特点及其思考

通过沙漠之狐行动过程综述,总结了此次军事行动呈现的特点。加强战区导弹攻防对抗深入研究,高度重视防御体系建设已成为当务之急。     

98海湾危机回顾及几点启示

比较全面地叙述了９８海湾危机的成因,英美两国兵力集结情况,重点分析了兵力集结过程中所出现的特点,最后给出了所带来的启示。     

What is the global landpower network and what value might it provide?

US national security guidance, as well as the US Army’s operational experiences since 2001, emphasizes the importance of working closely with partner countries to achieve US strategic objectives. The US Army has introduced the global landpower network (GLN) concept as a means to integrate, sustain and advance the Army’s considerable ongoing efforts to meet US national security guidance. This study develops the GLN concept further, and addresses three questions. What benefits can the GLN provide the Army? What are the essential components of the GLN? What options exist for implementing the GLN concept? By developing the GLN concept, the Army has the opportunity to transition the GLN from an often ad hoc and reactive set of relationships to one that the Army more self-consciously prioritizes and leverages as a resource to meet US strategic objectives.     

Coherent systems based on sequential order statistics

The sequential order statistics (SOS) are a good way to model the lifetimes of the components in a system when the failure of a component at time t affects the performance of the working components at this age t. In this article, we study properties of the lifetimes of the coherent systems obtained using SOS. Specifically, we obtain a mixture representation based on the signature of the system. This representation is used to obtain stochastic comparisons. To get these comparisons, we obtain some ordering properties for the SOS, which in this context represent the lifetimes of k‐out‐of‐n systems. In particular, we show that they are not necessarily hazard rate ordered. © 2011 Wiley Periodicals, Inc. Naval Research Logistics, 2011