拟对角占优矩阵AOR迭代法的收敛性

在求解大型线性方程组Ax=b的系数矩阵A为拟对角占优矩阵的条件下,得到了AOR迭代法的收敛性定理,并给出了数值例子且结果正确。     

开展军事理论课程教学的思考

军事理论课程教学,在武警部队“合训”院校课程设置中所处的位置越来越重要。如何在由培养工程技术类干部向指挥类干部“学历教育合训”为主的转变过程中,提高军事理论课程讲授的效益和质量,关键在于军事理论课程教学方法的选择与应用。     

基于转盘爬虫法的雷达地形遮蔽盲区快速计算

为解决飞机在低空突防过程中的雷达地形遮蔽盲区快速计算问题,提出了一种基于转盘爬虫对象的快速算法。首先介绍了雷达盲区产生的因素,分析了地形遮蔽和地球曲率盲区的计算模型,然后定义了转盘及爬虫对象,并设计了基于转盘爬虫对象的地形遮蔽盲区计算方法和流程。在此基础上,将雷达地形遮蔽盲区计算结果进行三维建模及可视化,通过典型算例对算法进行对比测试和实验,得到不同高度的雷达地形遮蔽盲区分布图及三维可视化模型,证明了算法的快速性和可行性。     

基于关联分析法的指挥引导方式优化研究

指挥引导是作战指挥的重要组成部分,指挥引导效率的高低直接关系到作战效能的发挥。现代战争条件下,为完成某一作战任务,所需出动的兵力较多,空中态势复杂,如何合理分配指挥引导机构的指挥引导任务,选择有利的引导方式,对完成任务影响很大。因此,结合指挥引导的特点和要求,对指挥引导能力进行分析,设定相关参数的具体示例,运用动态规划理论、关联分析方法,通过建模和解算,确定各项指标的关联度,尝试解决影响指挥引导能力分配诸多复杂因素的关联问题,对指挥引导方式进行优化。     

聚类分析法在通用装备保障训练考评中的应用

针对通用装备保障训练考评的特点,探讨了利用聚类分析法对通用装备保障训练考评成绩区分与排序,并给出了对通用装备保障分队的训练考评成绩进行区分与排序的实例。     

最优化方法在摄像机标定中的应用

研究了最优化理论与方法在摄像机标定中的应用,并以两步法的第二步为例,详细介绍了如何根据最小化重投影误差这一非线性最小二乘问题求出所有标定参数的最优解,给出了用Guses-Newton法进行求解的具体步骤,并在Matlab下实现对一组初始数据的迭代优化.     

采用统计法装定系统误差

火控系统由于存在系统误差,现代坦克火控系统均设置了综合修正功能对系统误差进行补偿.现行的实弹射击综合修正量装定方法需要消耗大量弹药,且费时费力.对综合修正量的装定方法进行了分析,并参考美军的做法,提出采用统计法解决综合修正量装定的方案,并给出了该方案的理论基础和适合我军的改进措施.     

基于数字鉴频器的内燃机瞬时转速延时测量法

将基于数字鉴频器的延时法用于内燃机瞬时转速测量.首先介绍了延时法解调电路原理,然后使用仿真手段对延时法测量的特点进行了研究.仿真结果表明,该方法能够较好地还原频率调制信号,最后经实测试验证明了测量的有效性.该方法可采用全硬件电路实现,测量设备简单,可抑制调幅因素的影响,是一种有效的瞬时转速测试方法.     

Minimizing the makespan in open‐shop scheduling problems with a convex resource consumption function

We consider open‐shop scheduling problems where operation‐processing times are a convex decreasing function of a common limited nonrenewable resource. The scheduler's objective is to determine the optimal job sequence on each machine and the optimal resource allocation for each operation in order to minimize the makespan. We prove that this problem is NP‐hard, but for the special case of the two‐machine problem we provide an efficient optimization algorithm. We also provide a fully polynomial approximation scheme for solving the preemptive case. © 2006 Wiley Periodicals, Inc. Naval Research Logistics, 2006     

An efficient and modular modeling for launch dynamics of tubed rockets on a moving launcher

This paper develops a modular modeling and efficient formulation of launch dynamics with marching fire (LDMF) using a mixed formulation of the transfer matrix method for multibody systems (MSTMM) and Newton-Euler formulation. Taking a ground-borne multiple launch rocket systems (MLRS), the focus is on the launching subsystem comprising the rocket, flexible tube, and tube tail. The launching subsystem is treated as a coupled rigid-flexible multibody system, where the rocket and tube tail are treated as rigid bodies while the flexible tube as a beam with large motion. Firstly, the tube and tube tail can be elegantly handled by the MSTMM, a computationally efficient order-N formulation. Then, the equation of motion of the in-bore rocket with relative kinematics w.r.t. the tube using the Newton-Euler method is derived. Finally, the rocket, tube, and tube tail dynamics are coupled, yielding the equation of motion of the launching subsystem that can be regarded as a building block and further integrated with other subsystems. The deduced dynamics equation of the launching subsystem is not limited to ground-borne MLRS but also fits for tanks, self-propelled artilleries, and other air-borne and naval-borne weapons undergoing large motion. Numerical simulation results of LDMF are given and partially verified by the experiment.