舰载直升机反潜搜索最佳方案优选模型及应用

目前,舰载直升机已成为现代水面舰艇搜潜反潜的重要力量,为了提高作战效率,对舰载直升机在反潜搜索中的战斗使用进行了研究,建立了搜索力的最优配置模型,解决了在已知目标分布的条件下舰载直升机反潜搜索中选择初始探测点、确定搜索路径、确定搜索次数以及搜索效率评估等问题,并在几种常见的目标分布下对最佳搜索方案作了实例演示,为舰载直升机的反潜战斗使用提供了依据。     

系统可靠性模糊分配的熵权方法

采用模糊数来表示不同模糊因素的相对强度,即通过指标得分的比较,用三角模糊数来表示m个模糊因素的权重系数,建立模糊判断矩阵,根据α截集和决策者对模糊判断矩阵的满意乐观程度指标λ进行模糊区间运算,得出各分系统可靠性指标所占的熵权,再根据熵权对系统可靠性指标进行分配。这种方法可以正确把握处理模糊问题的尺度,减少人为干扰。     

飞机空-空作战效能加权模糊综合评估

飞机空-空作战效能是飞机空中作战能力的综合反映,也是评估敌我双方空战实力的主要指标。针对飞机结构复杂和空战涉及因素较多等特点,建立了两级递阶结构模型,利用层次分析法计算了飞机空-空作战中各品质因素的权值,并给出了进行一致性检验的方法。根据飞机空战效能指标多样性的特点,针对飞机不同品质因素运用模糊数学理论建立了的模糊隶属度函数,并对几种飞机的空-空作战效能进行了评估,充分验证了评估方法的有效性。     

基于NFxPEM算法的调制气流声源的非线性补偿研究

针对调制气流声源存在较强的谐波畸变,将声源系统等效为Hammerstein非线性模型,利用该模型下的预失真技术对声源进行非线性补偿研究。根据辨识的Hammerstein模型中静态非线性部分带有直流分量的特点,给出了考虑直流分量补偿的预失真算法,并用数值仿真验证了算法的准确性和直流分量补偿的必要性。在非线性补偿实验中,根据单频信号辨识得到Hammerstein模型参数,采用NFxPEM算法求得对应的预失真Wiener模型参数和预失真波形。实验结果表明,与直接发射相比,补偿发射后声波的功率谱中谐波能量有所下降,而基频能量有小幅度的上升,说明了研究思路的正确性。     

高超声速流动计算中LU-SGS隐式算法的应用研究

在高超声速条件下,对原始LU-SGS格式及其改进方法的收敛速度做了深入地比较分析,目的是进一步更好地将LU-SGS算法用于工程上复杂外形的计算模拟当中。二维圆柱,三维钝锥及空天飞机算例的结果表明：(i)对于高超声速粘性流动的计算,粘性项应进行隐式处理;(ii)BLU-SGS方法给出的内迭代方式的收敛性优于DP-LUR方法所给出的内迭代方式;(iii)LU-SGS算法中雅克比系数矩阵的计算方式对计算量及收敛性影响较大,若采用精确的矩阵形式则在流动无分离情况下能取得快速收敛的效果,而在含有流动分离的情况因受稳定性的影响精确的矩阵形式的收敛表现不及对角近似形式。     

多目标跟踪系统测量结果识别算法分析

首先针对多目标自动跟踪问题,对测量结果的两种识别方法和判定规则进行了讨论,给出了目标状态模型、参数模型和探测模型,并对这些模型进行了评估,在此基础上重点分析了多目标自动跟踪状态下基于状态模型参数识别测量结果的算法。最后指出了这种算法的优缺点。     

Distribution free bounds for service constrained (Q,r) inventory systems

A classical and important problem in stochastic inventory theory is to determine the order quantity (Q) and the reorder level (r) to minimize inventory holding and backorder costs subject to a service constraint that the fill rate, i.e., the fraction of demand satisfied by inventory in stock, is at least equal to a desired value. This problem is often hard to solve because the fill rate constraint is not convex in (Q, r) unless additional assumptions are made about the distribution of demand during the lead‐time. As a consequence, there are no known algorithms, other than exhaustive search, that are available for solving this problem in its full generality. Our paper derives the first known bounds to the fill‐rate constrained (Q, r) inventory problem. We derive upper and lower bounds for the optimal values of the order quantity and the reorder level for this problem that are independent of the distribution of demand during the lead time and its variance. We show that the classical economic order quantity is a lower bound on the optimal ordering quantity. We present an efficient solution procedure that exploits these bounds and has a guaranteed bound on the error. When the Lagrangian of the fill rate constraint is convex or when the fill rate constraint does not exist, our bounds can be used to enhance the efficiency of existing algorithms. © 2000 John Wiley & Sons, Inc. Naval Research Logistics 47: 635–656, 2000     

具有节点失效的网络可靠度的信息交互算法

提出了一种用于计算具有节点失效的网络可靠度的新计算方法。该算法依据不交化代数及协同计算的思想,采用节点信息义互的方法直接获得网络的不交化最小路集。算法简便易行,具有分布计算的特点,为大型网络系统的可靠性度计算提供了一种新的途径。     

A search game with a protector

A classic problem in Search Theory is one in which a searcher allocates resources to the points of the integer interval [1, n] in an attempt to find an object which has been hidden in them using a known probability function. In this paper we consider a modification of this problem in which there is a protector who can also allocate resources to the points; allocating these resources makes it more difficult for the searcher to find an object. We model the situation as a two‐person non‐zero‐sum game so that we can take into account the fact that using resources can be costly. It is shown that this game has a unique Nash equilibrium when the searcher's probability of finding an object located at point i is of the form (1 − exp (−λ_ix_i)) exp (−μ_iy_i) when the searcher and protector allocate resources x_i and y_i respectively to point i. An algorithm to find this Nash equilibrium is given. © 2000 John Wiley & Sons, Inc. Naval Research Logistics 47:85–96, 2000     

基于Floyd算法的常规导弹连续波次作战运输规划

为提高常规导弹连续波次作战效能,对常规导弹连续波次作战运输规划问题进行研究。以Floyd算法为基础,首先生成了作战机动区域的交通网络最短路径、距离矩阵;其次将常规导弹连续波次作战运输过程分解为不同阶段,以运输过程中的整体暴露时间最短为目标,构建了初始规划方案0-1整数规划模型;然后考虑道路通行量及地域容量限制,对初始规划方案中存在的地域容量超过限制及单行道路中会车、超车情况进行逐步循环优化,以得到最佳运输规划方案;最后选择了一个作战案例想定,通过Matlab编程对案例进行了求解,得到了针对此案例的最佳运输规划方案,验证了模型的正确性和算法的有效性。