装备体系核心保障能力分析

明确了装备体系和核心保障能力的概念内涵。针对核心保障能力的评价问题,从评价参数和评价方法两个方面入手,系统整理了国内外开展关于核心保障能力的问题特点和研究进展,总结了现有研究成果,通过对照比较,指出了现有研究中存在的不足之处。在此基础上,从装备体系核心保障能力评价问题的外军研究成果、基础理论、系统分析和保障仿真技术4个方面,提出了后续的研究建议,对于相关科研人员具有参考和借鉴意义。     

基于模糊AHP的武警分队处突效能评估

当前国内局势不太稳定,武警部队作为处置突发事件的主要力量,必须随时做好战备工作。通过分析影响武警分队处突效能的主要因素,建立了武警分队处突效能评估指标体系,给出评估模型。利用层次分析法AHP(The Analytic Hierarchy Process)确定各指标的权重,应用专家打分法确定单因素评判矩阵,最后运用模糊综合评判模型对某武警分队处突效能进行评估。评估结果与处突分队现实表现能力相一致。该方法不仅可以为首长机关在处突时提供决策支持,而且还可以根据评估结果对该分队的短板进行针对性训练,提高战斗力。     

一种改进的机载反辐射导弹作战效能评估方法

大气波导对反辐射导弹作战效能将产生一定的影响。根据机载反辐射导弹攻击水面目标的作战流程确定评估指标,基于传统的概率评估方法,引入大气波导影响因子,建立一种改进的大气波导条件下机载反辐射导弹作战效能模型。应用实例表明在大气波导条件下反辐射导弹的作战效能有所提升,符合大气波导对反辐射导弹作战能力产生有利影响的实际情况,验证了该模型的有效性和实用性,为机载反辐射导弹作战效能评估提供了一种新的方法和途径。     

基于组合赋权法的联合作战协同效能评估指标

针对联合作战协同效能评估指标体系不够科学和权重计算方法比较单一的问题,立足联合作战协同的本质特性和作战协同效能评估尺度,通过维度映射构建了包括整体性、精确性、时效性、灵活性和稳定性等5个一级指标、作战行动有序性、力量优势互补程度等10个二级指标的联合作战协同效能评估指标体系。通过构建离差最小组合赋权模型给出了主客观赋权合成的方法,并结合指标体系权重计算验证了方法可行性。     

基于改进支持向量回归机的火炮身管寿命预测

为准确预测火炮身管寿命终止时火炮射弹数,根据射击过程中火炮身管磨损量与身管寿命特性,分析了身管膛线起始部磨损量与身管射弹数之间的关系,提出了支持向量回归机算法,并采用遗传算法进行模型优化改进,得到火炮身管寿命预测最优模型。结合两种类型火炮的身管数据,利用该模型对身管寿命进行预测,并与原始支持向量回归机进行对比,通过分析可知改进的支持向量回归机预测效果好、精度高,为火炮在实际应用中身管的寿命预测提供了新的思路。     

一种新的柴油机润滑油发射光谱数据综合评价方法

对两台船舶主柴油机润滑油进行了长期监测,应用原子发射光谱仪对采集的36个油样进行了测试。采用基于熵权法的模糊综合评价对各元素进行了权重赋值,并依据权重选取11个元素中的5个主要作用元素进行了数据综合评价,按照正常、注意、警告、异常4个状态对装备磨损状态进行了分类。研究结果表明:所提出的油液原子发射光谱数据综合评价方法能够客观、准确地获取装备磨损状态,其评价结果与实际磨损状态相符,为装备的使用与维护提供了有效的技术依据。     

基于SCAS的防空反导装备体系作战能力指标设计

指标设计是进行武器装备体系发展论证和作战效能与作战能力评估分析的基础。着眼体系作战效能与作战能力评估分析需求,基于传感器（ Sensor）、控制器（ Controller）、执行器（ Actuator）、支持器（ Supporter）的柔性建模方法,对防空反导装备体系作战能力指标进行了设计,构建了其侦察预警能力、指挥控制能力、拦截打击能力、综合保障能力评估指标体系,并利用结构方程模型（ SEM）对指标之间的影响作用关系进行了分析,可为防空反导装备体系建设与运用提供重要借鉴。     

飞行器试验多测控目标发射零点应急处理方法

飞行器飞行试验任务中,发射零点T0是整个测控系统启动运行的基准点,是保证测控系统有条不紊正常工作的关键因素。特别是执行多个测控目标连射飞行试验任务,多个发射零点的正确处理更是关乎试验任务的成败。在分析发射零点形成机制基础上,对发射零点在指控系统实时测控软件中的处理方法进行了研究,提出了一种实时测控软件重启后重新获得多测控目标正确发射零点的应急处理方法,解决了试验过程中一旦实时测控软件因重大软件故障导致初始发射零点丢失的问题,保障了试验任务的顺利进行。     

Single batch machine scheduling with deliveries

We consider the problem of scheduling a set of n jobs on a single batch machine, where several jobs can be processed simultaneously. Each job j has a processing time p_j and a size s_j. All jobs are available for processing at time 0. The batch machine has a capacity D. Several jobs can be batched together and processed simultaneously, provided that the total size of the jobs in the batch does not exceed D. The processing time of a batch is the largest processing time among all jobs in the batch. There is a single vehicle available for delivery of the finished products to the customer, and the vehicle has capacity K. We assume that K = rD, where and r is an integer. The travel time of the vehicle is T; that is, T is the time from the manufacturer to the customer. Our goal is to find a schedule of the jobs and a delivery plan so that the service span is minimized, where the service span is the time that the last job is delivered to the customer. We show that if the jobs have identical sizes, then we can find a schedule and delivery plan in time such that the service span is minimum. If the jobs have identical processing times, then we can find a schedule and delivery plan in time such that the service span is asymptotically at most 11/9 times the optimal service span. When the jobs have arbitrary processing times and arbitrary sizes, then we can find a schedule and delivery plan in time such that the service span is asymptotically at most twice the optimal service span. We also derive upper bounds of the absolute worst‐case ratios in both cases. © 2015 Wiley Periodicals, Inc. Naval Research Logistics 62: 470–482, 2015     

Model parameter estimation and residual life prediction for a partially observable failing system

We consider a partially observable degrading system subject to condition monitoring and random failure. The system's condition is categorized into one of three states: a healthy state, a warning state, and a failure state. Only the failure state is observable. While the system is operational, vector data that is stochastically related to the system state is obtained through condition monitoring at regular sampling epochs. The state process evolution follows a hidden semi‐Markov model (HSMM) and Erlang distribution is used for modeling the system's sojourn time in each of its operational states. The Expectation‐maximization (EM) algorithm is applied to estimate the state and observation parameters of the HSMM. Explicit formulas for several important quantities for the system residual life estimation such as the conditional reliability function and the mean residual life are derived in terms of the posterior probability that the system is in the warning state. Numerical examples are presented to demonstrate the applicability of the estimation procedure and failure prediction method. A comparison results with hidden Markov modeling are provided to illustrate the effectiveness of the proposed model. © 2015 Wiley Periodicals, Inc. Naval Research Logistics 62: 190–205, 2015