浅谈战伤修理备件研究

分析了装备战伤修理与平时维修的主要差别,指出平时装备备件研究基本假设不适用于战伤修理备件研究。在此基础上作者介绍了另一种适合于战伤修理备件研究的基本假设,给出了基本的数学推导。最后作者还提出了战伤修理备件研究的一般步骤。     

需求、供给及其互变关系

以单个经济主体为研究对象,分析了在市场经济条件下,商品的需求曲线和供给曲线状的经济含义,提出了需求与供给的互变关系是通过均衡价格的形成来体现的。     

备件库存限量分析及决策模型

分析了备件库存管理所对应的库存控制策略及其有关的因素,以费用为目标函数、不缺备件概率为约束条件,运用概率论及库存论原理建立了备件库存限量的决策摸型。     

基于场的装备物资供应保障适应性配置决策

根据与物理场的相似性,将装备物资供应保障抽象为供应保障场,在定义场强度的基础上,提出基于场强度的反演运算进行供应保障资源配置的方法,给出了通过实时获取战场信息跟踪供应保障场的变化进行保障资源适应性配置决策的流程。     

军用飞机航材配送中心选址方法与模型

航材保障是装备保障工作的重要组成部分,直接影响部队作战和训练任务的完成。深入开展军用飞机航材配送中心选址方法研究,探索新的航材配送中心选址方法与手段,对于配送中心的科学选址,提高航材保障工作效益具有重要意义。针对军用飞机航材保障特点,综合考虑任务成功率、经济性和战时道路损毁等因素,提出了军用飞机航材保障配送中心选址方法,建立了配送中心的选址模型。最后,给出了具体算例,验证所建模型的科学性和有效性。     

装备维修过程中备件布局人机工效优化设计

备件取用效率是决定战争胜负的关键因素之一,为了在装备维修过程中能精确、及时、高效地取用备件,提出了考虑人机工效的备件布局优化问题。根据备件布局的特点,在保证备件车行车安全性的前提下,选取了人机工效学中的重要性原则、取用频率原则、相关性原则及相容性原则为备件布局依据及目标,建立了备件布局多目标优化数学模型,并在实例中采用萤火虫算法求解。结果表明:布局模型能综合考虑各子目标,且萤火虫算法求解模型可以获得较好的布局优化方案,备件布局易于查找及存取,达到快速完成维修任务提高维修保障能力的目的。     

基于GERT的武器装备维修备件订货间隔期预测

由于武器装备维修备件的需求是随机波动的,订货间隔期的准确预测就成为了一个难点。针对这样一个随机波动的需求系统,提出了利用GERT随机网络模型对其进行描述,进而求出随机波动需求的订货间隔期的解析表达式,解决了不确定性需求的订货间隔期的预测问题,为武器装备维修备件的科学管理提供数据支持。通过实例验证表明,GERT随机网络模型是解决武器装备维修备件订货间隔期的一种有效手段和方法。     

Selling to strategic and loss‐averse consumers: Stocking,procurement, and product design policies

Motivated by the presence of loss‐averse decision making behavior in practice, this article considers a supply chain consisting of a firm and strategic consumers who possess an S‐shaped loss‐averse utility function. In the model, consumers decide the purchase timing and the firm chooses the inventory level. We find that the loss‐averse consumers' strategic purchasing behavior is determined by their perceived gain and loss from strategic purchase delay, and the given rationing risk. Thus, the firm that is cognizant of this property tailors its inventory stocking policy based on the consumers' loss‐averse behavior such as their perceived values of gain and loss, and their sensitivity to them. We also demonstrate that the firm's equilibrium inventory stocking policy reflects both the economic logic of the traditional newsvendor inventory model, and the loss‐averse behavior of consumers. The equilibrium order quantity is significantly different from those derived from models that assume that the consumers are risk neutral and homogeneous in their valuations. We show that the firm that ignores strategic consumer's loss‐aversion behavior tends to keep an unnecessarily high inventory level that leads to excessive leftovers. Our numerical experiments further reveal that in some extreme cases the firm that ignores strategic consumer's loss‐aversion behavior generates almost 92% more leftovers than the firm that possesses consumers’ loss‐aversion information and takes it into account when making managerial decisions. To mitigate the consumer's forward‐looking behavior, we propose the adoption of the practice of agile supply chain management, which possesses the following attributes: (i) procuring inventory after observing real‐time demand information, (ii) enhanced design (which maintains the current production mix but improves the product performance to a higher level), and (iii) customized design (which maintains the current performance level but increases the variety of the current production line to meet consumers’ specific demands). We show that such a practice can induce the consumer to make early purchases by increasing their rationing risk, increasing the product value, or diversifying the product line. © 2015 Wiley Periodicals, Inc. Naval Research Logistics 62: 435–453, 2015     

可修复型备件满足率的适用方案研究

在离散状态空间的马尔科夫过程的基础上,对可修复型备件满足率模型进行了研究,分析了经典的保障概率模型在装备综合保障过程中所存在的弊端,在增加备件维修次数阈值条件的基础上对模型进行改进后得到了一种新的可修复型备件满足率模型。在备件数量较少(等于1时)的情况下,与经典模型对比,该模型的符合程度较好;当备件数量较多时(大于1时),设计了在ExtendSim仿真软件环境下的仿真模型,并用仿真模型来检验改进后备件满足率模型的正确性,通过对比分析表明:该改进的备件满足率模型能较好地评估可修复型备件满足率指标,相比经典模型和仿真模型,避免了复杂耗时的运算过程,能够方便而且高效地运用于装备综合保障任务当中。     

基于果蝇优化算法的备件柜布局优化

备件车是保障维护其他装备正常运行的车辆,其备件柜的布局是否优化决定备件的更换速率,甚至影响整个系统的工作效率。针对备件柜的布局进行了深入研究,并通过计算实现了备件柜的布局分布。在备件柜的布局优化过程中运用了剩余矩形匹配的布局策略,并结合备件柜的布局特点对该算法进行了相应改进,使其更好地运用在本研究的布局问题中。同时运用果蝇优化算法来确定剩余矩形匹配权重的计算,在布局过程中将传统的布局策略和智能算法相结合以达到优化的目的。