Optimal (τ, T) opportunistic maintenance of a k‐out‐of‐n:G system with imperfect PM and partial failure

The opportunistic maintenance of a k‐out‐of‐n:G system with imperfect preventive maintenance (PM) is studied in this paper, where partial failure is allowed. In many applications, the optimal maintenance actions for one component often depend on the states of the other components and system reliability requirements. Two new (τ, T) opportunistic maintenance models with the consideration of reliability requirements are proposed. In these two models, only minimal repairs are performed on failed components before time τ and the corrective maintenance (CM) of all failed components are combined with PM of all functioning but deteriorated components after τ; if the system survives to time T without perfect maintenance, it will be subject to PM at time T. Considering maintenance time, asymptotic system cost rate and availability are derived. The results obtained generalize and unify some previous research in this area. Application to aircraft engine maintenance is presented. © 2000 John Wiley & Sons;, Inc. Naval Research Logistics 47: 223–239, 2000     

Optimal policies for M/M/m queue with two different kinds of (N,T)‐policies

In this paper, two different kinds of (N, T)‐policies for an M/M/m queueing system are studied. The system operates only intermittently and is shut down when no customers are present any more. A fixed setup cost of K > 0 is incurred each time the system is reopened. Also, a holding cost of h > 0 per unit time is incurred for each customer present. The two (N, T)‐policies studied for this queueing system with cost structures are as follows: (1) The system is reactivated as soon as N customers are present or the waiting time of the leading customer reaches a predefined time T, and (2) the system is reactivated as soon as N customers are present or the time units after the end of the last busy period reaches a predefined time T. The equations satisfied by the optimal policy (N*, T*) for minimizing the long‐run average cost per unit time in both cases are obtained. Particularly, we obtain the explicit optimal joint policy (N*, T*) and optimal objective value for the case of a single server, the explicit optimal policy N* and optimal objective value for the case of multiple servers when only predefined customers number N is measured, and the explicit optimal policy T* and optimal objective value for the case of multiple servers when only predefined time units T is measured, respectively. These results partly extend (1) the classic N or T policy to a more practical (N, T)‐policy and (2) the conclusions obtained for single server system to a system consisting of m (m ≥ 1) servers. © 2000 John Wiley & Sons, Inc. Naval Research Logistics 47: 240–258, 2000     

线导鱼雷导引弹道的动力学分析

通过线导鱼雷常用导引方法—三点法、前置角法导引弹道的动力学分析 ,推导出不同方法下鱼雷旋回速率的解析表达式 ,并通过数字仿真对鱼雷线导导引弹道动力学特性进行探讨 ,明确了线导鱼雷导引弹道特性与导引方法之间的关系 .     

气体化学反应速率的 DSMC 方法

为预报化学反应过程,应用ＤＳＭＣ方法研究了双原子分子的离解反应,讨论了高温情况下（Ｔ～Ｅａ／ｋ）采用由实验测定得到的反应速率与气体温度间Ａｒｒｈｅｎｉｕｓ经验关系式的可靠性问题,分析了振动热非平衡效应对于离解反应速率的影响,给出了由ＤＳＭＣ方法得到的离解反应速率与气体温度的关系曲线。     

树状军事通信网中的文件传输优化算法

针对树状军事通信网中的文件传输优化问题,提出了一种有效的寻找最优的树图边着色算法,该算法保证了边着色后的树图中"延迟损耗"总和最小,并由求取最小"延迟损耗"的反向推导过程得到最优的树状通信网文件传输方案.算法的计算复杂度是,其中为顶点数,为树的最大度.     

武器系统采购费与维修费权衡的依据分析

根据武器系统寿命周期费用的理论和方法,建立了系统的费用模型,依据数学分析和优化理论,在已知可用武器系统目标数的前提下,建立了费用优化条件,确定了采购费与维修费的比例限值,用以确定武器系统采购费和维修费的最优比例,从而对系统方案确定的权衡分析提供量化依据.     

装甲车辆动力传动系统整体性工程初探

全面考虑装甲车辆动力传动系统论证、研制、生产及使用等方面的因素,从整体、系统和全局的观点出发,论述了装甲车辆动力传动系统的整体式设计、一体化控制、性能综合评价和寿命周期费用分析.从而把装甲车辆动力传动系统的论证、研制、生产及使用看作一个整体性工程来考虑,克服了以往设计和使用中重点突出某一过程或部件,而忽略相互匹配和顾此失彼的问题,为在现有技术基础上进一步提高装甲车辆的机动性能,提供了一种新的研究思路.     

电缆线端面火蔓延速率估算

根据某化工厂火灾现场勘验结果,运用火灾事故调查方法,推断火灾事故发生的原因。在分析电缆起火原因时,引用计算火蔓延速率的半经验公式,并且根据实际对公式的参数进行修订,对高压电缆火灾的蔓延时间进行理论上的推导,最后用火灾实际发生时间来检验计算结果,以进一步佐证火灾原因调查的正确性。     

基于方位角变化率的快速高精度无源定位方法

在分析现有单站无源定位方法优缺点的基础上,根据运动平台对固定目标无源定位技术的特点,提出了一种通过方位角变化率信息对观测站与目标间距离进行解算的快速高精度无源定位方法。并通过仿真,验证了该方法是一种高精度、快速的定位方法,具有较强的通用性。其主要应用于机载无源探测设备对地面固定雷达站或其他辐射源定位,从而为引导导弹对其攻击提供必要的数据。     

面向任务的导弹测试性需求分析与指标确定

针对当前缺乏科学合理的理论和方法确定导弹系统级测试性指标的现状,提出一种面向任务需求的测试性指标确定方法.将导弹任务剖面划分为贮存、出库、部署和发射四个阶段,并提出各个阶段相应的测试需求;分别建立基于贮存可用度、战斗准备任务成功率、部署战备完好率和发射任务成功率为性能要求的测试性需求子模型,给出各个性能指标与测试性参数...