临空高超声速飞行器目标特性分析

临空高超声速飞行器经过几十年的发展,已经从概念原理探索阶段进入到成果应用阶段,其军事潜力和作战效能日益凸显。主要以美军高超声速无人飞行器、空天飞机和高超声速巡航导弹为研究对象,从临空高超声速飞行器的运动特性、电磁特性和红外特性3个方面展开论述,同时结合典型目标进行建模仿真分析;着重探讨了目标特性对未来作战性能的影响。临空高超声速飞行器目标特性的分析研究,为新型防空体系的构建提供了参考,为未来探测跟踪拦截此类目标奠定了基础。     

一种基于模糊连接度的区域生长毁伤特征提取算法

针对传统的区域生长算法在提取军事目标毁伤时,不能较好地处理毁伤区域与背景之间的模糊性,生长结果对种子点的选取敏感等问题,提出了一种基于模糊连接度的区域生长算法。算法以模糊连接度作为生长点与种子点相似度的度量,有效地保持了像素之间的模糊性,按照模糊连接度由强至弱的顺序生长,使得生长的结果对种子点的选取不敏感;采用灰度波动控制和USAN面积相结合的方式作为生长准则,在适应目标区域灰度变化的同时得到了较好的边缘定位效果。实验结果证明了算法的有效性。     

双站协同侦察雷达信号分选新方法

针对复杂信号环境下雷达对抗情报侦察面临的信号分选问题,提出一种基于双站协同侦察的雷达信号分选新方法。根据不同位置雷达的脉冲信号到达两个侦察接收站的时间差不同进行信号分选。在满足误差的要求下,求解该方法的分选模糊区域,分析分选性能。调整布站,优化分选性能,提高分选准确性。理论分析和计算机仿真表明,该方法可以较好地解决制约雷达对抗情报获取中的信号分选瓶颈难题。     

基于效用函数的随伴支援炮兵弹药选择模型

随着火炮武器系统的发展,火炮所配属的弹药类型越来越多,针对不同目标选择合适的弹药以达到最佳作战效能具有重要意义。首先,按照"最大化对敌火力效果、最小化附带损伤,最小化费用"的原则,分析了随伴支援炮兵弹药选择模型要考虑的决策指标,包括毁伤比、压制比、非敌伤亡率、安全距离、费用。建立了决策指标的效用函数,在此基础上建立了整体的决策指标,对决策指标的权重系数进行了分析探讨。最后用实例证明该方法是一种有效综合各类因素的弹药选择方法,能够很好地解决弹药选择问题。     

机动目标的航空集群协同探测策略

航空集群协同探测问题,是集群作战研究的重要内容,其中对隐身目标在不同机动,不同极化方式下的集群动态RCS研究是重点和难点问题。在双基地雷达建模和坐标转换的前提下,对隐身目标的两种典型机动——匀加速机动和匀速转弯机动进行建模,在HH、VV两种极化方式下,运用线性插值法对动态RCS进行时序分析。仿真结果表明,两种机动模型下,随着时间变化,动态RCS起伏波动较大,在匀加速运动模型下,HH、VV极化所引起的RCS差异性较大,匀速转弯模型下,不同极化方式带来的影响较小。     

装备合同履行管理的动态演化博弈研究

在装备合同履行中存在着明显的信息不对称现象。为提高装备合同的履行效益,减少信息不对称的影响,在有限理性假设的前提下,建立了装备合同履行监督的动态演化博弈模型。对合同履行过程中承制单位与军事代表、合同履行管理部门之间的博弈关系进行了探究,得到了各参与方在不同条件下均衡策略的选择,并对优化装备合同的履行管理提出了建议。     

基于三方动态博弈模型的网络生存防御策略优化配置

针对网络攻防环境中防御方以提高系统生存能力为目的所进行的最优生存防御策略的选取问题,提出了一种基于完全信息动态博弈理论的生存防御策略优化配置算法。将恶意攻击方、故障意外事件及防御方作为博弈的参与人,提出了一种混合战略模式下的三方动态博弈模型,对博弈的主要信息要素进行了说明,以混合战略纳什均衡理论为基础,将原纳什均衡条件式的表达式转化为可计算数值结果的表达式,并据此增加了近似的概念,最后,将提出的模型和近似纳什均衡求解算法应用到一个网络实例中,结果证明了模型和算法的可行性和有效性。     

Quantifying the performance effects of idle time utilization in multiserver systems

In many practical multiserver queueing systems, servers not only serve randomly arriving customers but also work on the secondary jobs with infinite backlog during their idle time. In this paper, we propose a c‐server model with a two‐threshold policy, denoted by (e d), to evaluate the performance of this class of systems. With such a policy, when the number of idle servers has reached d (<c), then e (<d) idle agents will process secondary jobs. These e servers keep working on the secondary jobs until they find waiting customers exist in the system at a secondary job completion instant. Using the matrix analytic method, we obtain the stationary performance measures for evaluating different (e, d) policies. © 2006 Wiley Periodicals, Inc. Naval Research Logistics, 2007.     

Technical note: Find a hidden “treasure”

This paper deals with a two searchers game and it investigates the problem of how the possibility of finding a hidden object simultaneously by players influences their behavior. Namely, we consider the following two‐sided allocation non‐zero‐sum game on an integer interval [1,n]. Two teams (Player 1 and 2) want to find an immobile object (say, a treasure) hidden at one of n points. Each point i ∈ [1,n] is characterized by a detection parameter λ_i (μ_i) for Player 1 (Player 2) such that p_i(1 ? exp(?λ_ix_i)) (p_i(1 ? exp(?μ_iy_i))) is the probability that Player 1 (Player 2) discovers the hidden object with amount of search effort x_i (y_i) applied at point i where p_i ∈ (0,1) is the probability that the object is hidden at point i. Player 1 (Player 2) undertakes the search by allocating the total amount of effort X(Y). The payoff for Player 1 (Player 2) is 1 if he detects the object but his opponent does not. If both players detect the object they can share it proportionally and even can pay some share to an umpire who takes care that the players do not cheat each other, namely Player 1 gets q₁ and Player 2 gets q₂ where q₁ + q₂ ≤ 1. The Nash equilibrium of this game is found and numerical examples are given. © 2006 Wiley Periodicals, Inc. Naval Research Logistics, 2007     

Optimal sample size allocation for tests with multiple levels of stress with extreme value regression

In this article, we discuss the optimal allocation problem in a multiple stress levels life‐testing experiment when an extreme value regression model is used for statistical analysis. We derive the maximum likelihood estimators, the Fisher information, and the asymptotic variance–covariance matrix of the maximum likelihood estimators. Three optimality criteria are defined and the optimal allocation of units for two‐ and k‐stress level situations are determined. We demonstrate the efficiency of the optimal allocation of units in a multiple stress levels life‐testing experiment by using real experimental situations discussed earlier by McCool and Nelson and Meeker. Monte Carlo simulations are used to show that the optimality results hold for small sample sizes as well. © 2006 Wiley Periodicals, Inc. Naval Research Logistics, 2007