New inequalities for finite and infinite group problems from approximate lifting

In this paper, we derive new families of facet‐defining inequalities for the finite group problem and extreme inequalities for the infinite group problem using approximate lifting. The new valid inequalities for the finite group problem include two‐ and three‐slope facet‐defining inequalities as well as the first family of four‐slope facet‐defining inequalities. The new valid inequalities for the infinite group problem include families of two‐ and three‐slope extreme inequalities. These new inequalities not only illustrate the diversity of strong inequalities for the finite and infinite group problems, but also provide a large variety of new cutting planes for solving integer and mixed‐integer programming problems. © 2008 Wiley Periodicals, Inc. Naval Research Logistics, 2008     

基于Fiducial推断的Bayes验前分布的表示

先验分布的确定与表示是Bayes统计推断的出发点和关键点。提出了一种基于信仰推断 (FiducialInfer ence)观点确定Bayes先验分布的设想 ,有助于解决无验前信息或验前历史信息较少时先验分布的确定问题 ,文中给出了一个实例说明了该方法的应用     

Application of Markov renewal theory and semi-Markov decision processes in maintenance modeling and optimization of multi-unit systems

In this paper, a condition-based maintenance model for a multi-unit production system is proposed and analyzed using Markov renewal theory. The units of the system are subject to gradual deterioration, and the gradual deterioration process of each unit is described by a three-state continuous time homogeneous Markov chain with two working states and a failure state. The production rate of the system is influenced by the deterioration process and the demand is constant. The states of the units are observable through regular inspections and the decision to perform maintenance depends on the number of units in each state. The objective is to obtain the steady-state characteristics and the formula for the long-run average cost for the controlled system. The optimal policy is obtained using a dynamic programming algorithm. The result is validated using a semi-Markov decision process formulation and the policy iteration algorithm. Moreover, an analytical expression is obtained for the calculation of the mean time to initiate maintenance using the first passage time theory.     

横向效应增强型弹垂直侵彻薄靶的轴向剩余速度理论分析

为了得到横向效应增强型弹（Penetration with Enhanced Lateral Efficiency projectile, PELE）对金属薄靶垂直侵彻后的弹体轴向剩余速度，运用平面冲击波理论，对PELE的侵彻机理进行分析。参照平头弹体对靶板的侵彻模型，将PELE侵彻过程中的能量损失划分为以下几个部分：外壳体和内芯撞靶区域对应的环形塞块获得的能量、冲击波作用下弹体的内能增量以及剪切耗能等。然后根据能量守恒原理，得到PELE垂直侵彻金属薄靶后的PELE弹体轴向剩余速度的理论模型。为了验证该模型的合理性和准确性，设计相应的试验进行验证。结果表明，不同条件下得到的试验结果和理论模型得到的计算结果均吻合得较好。因此，得到的PELE垂直侵彻薄靶的轴向剩余速度理论模型可为工程应用提供指导和参考。     

基于排队论的反舰导弹突防概率研究

根据水面舰艇对海导弹攻击中作战指挥的需要,提出了基于排队论中随机服务理论的反舰导弹突防概率解算模型.综合研究了目标舰艇编队采用各种手段进行抗击帮助条件下,反舰导弹突防概率的计算问题,并且结合想定装备参数进行了算例分析.为指挥员实施导弹攻击提供辅助决策和量化支持.     

带紧扰动的极大单调算子的满值性定理

将周海云关于m-增生算子的有关结果推广到极大单调算子场合。     

复合材料结构传热分析的新的高阶热层合理论研究

提出了新的高阶热层合理论及相应的有限元模型．新的高阶热层合理论比作者最初提出的一阶热层合理论［１］前进了一大步,它有效克服了一阶热层合理论中存在的计算缺陷．大量数值算例表明了高阶热层合理论的精确有效性．算例还对铺设角和纵厚比对层合板温度场的影响进行了分析,并得到了一些有意义的结论．     

海德格尔与基本本体论

海德格尔的整个哲学体系是在区别“存在”和“存在者”的不同含义的基础上建立起来的。在海德格尔看来,此在的本真性生存也就是存在的意义,作为基础存在论的生存论是此在对自己存在的领悟并在领悟基础上的解释。海德格尔以人的生存为基础,使哲学获得了更加广阔的视野,但未能完全摆脱传统本体论思路的消极影响。     

基于不确定性理论的研制技术风险评估方法研究

分析了装备研制技术风险的含义,根据技术风险的特点建立了评价技术风险的指标体系。在技术风险度量中引入不确定性理论的概念,并建立了基于不确定性的技术风险的度量方法,对综合技术风险进行评价。最后通过实例验证了综合评价方法的可用性。     

基于相似理论的装备基准比较系统确定方法

基准比较系统对于新武器系统人力、人员和训练资源需求的研究非常重要。通过引入相似理论,给出了确定基准比较系统的方法和过程,并以火炮系统为实例进行了应用性研究。