一种面向复杂系统的模糊可靠性分配方法

针对系统研制初期的不确定的约束条件与设计目标 ,进行了复杂系统模糊可靠性分配建模 ;结合遗传算法理论 ,考虑了一般系统的求解 ;实例分析验证了所提出方法的性能和可行性 .     

蒸汽动力装置分布式控制系统可靠性设计准则

讨论了为保证蒸汽动力装置分布式控制系统的可靠性所采取的一般技术 ,详细分析了提高蒸汽动力装置分布式控制系统可靠性的一般设计准则 ,包括系统设计的一般要求、计算机的选型、元器件的选择与使用以及抗干扰措施     

机械设计系列课程教改对比试验情况分析

简述了机械设计系列课程教学改革的主要思想,给出了教改教学实践环节中对比试验的具体内容。通过重点分析对比试验的量化指标,对教改进行了阶段总结,归纳了教改的若干经验,提出了存在的问题并分析了原因。     

Designing a screening experiment for highly reliable products

Within a reasonable life‐testing time, how to improve the reliability of highly reliable products is one of the great challenges to today's manufacturers. By using a resolution III experiment together with degradation test, Tseng, Hamada, and Chiao (1995) presented an interesting case study of improving the reliability of fluorescent lamps. However, in conducting such an experiment, they did not address the problem of how to choose the optimal settings of variables, such as sample size, inspection frequency, and termination time for each run, which are influential to the correct identification of significant factors and the experimental cost. Assuming that the product's degradation paths satisfy Wiener processes, this paper proposes a systematic approach to the aforementioned problem. First, an intuitively appealing identification rule is proposed. Next, under the constraints of a minimum probability of correct decision and a maximum probability of incorrect decision of the proposed identification rule, the optimum test plan (including the determinations of inspection frequency, sample size, and termination time for each run) can be obtained by minimizing the total experimental cost. An example is provided to illustrate the proposed method. © 2002 Wiley Periodicals, Inc. Naval Research Logistics 49: 514–526, 2002; Published online in Wiley InterScience (www.interscience.wiley.com). DOI 10.1002/nav.10024     

Two‐stage component test plans for testing the reliability of a series system

A system reliability is often evaluated by individual tests of components that constitute the system. These component test plans have advantages over complete system based tests in terms of time and cost. In this paper, we consider the series system with n components, where the lifetime of the i‐th component follows exponential distribution with parameter λ_i. Assuming test costs for the components are different, we develop an efficient algorithm to design a two‐stage component test plan that satisfies the usual probability requirements on the system reliability and in addition minimizes the maximum expected cost. For the case of prior information in the form of upper bounds on λ_i's, we use the genetic algorithm to solve the associated optimization problems which are otherwise difficult to solve using mathematical programming techniques. The two‐stage component test plans are cost effective compared to single‐stage plans developed by Rajgopal and Mazumdar. We demonstrate through several numerical examples that our approach has the potential to reduce the overall testing costs significantly. © 2002 John Wiley & Sons, Inc. Naval Research Logistics, 49: 95–116, 2002; DOI 10.1002/nav.1051     

基于多Agent的编队导弹攻击火力分配的优化研究

目前解决火力分配优化问题的更多的是运用静态的数学模型,忽略了作战是一个激烈对抗的过程.为了更全面地研究编队导弹攻击分配的优化问题,提出了一种基于多Agent的编队导弹攻击火力分配仿真优化研究的方法.首先建立了舰艇Agent的模型,研究了Agent的演化模型,建立了基于Agent的火力分配的优化模型.通过Agent自身的演化,从而达到整个编队导弹攻击的火力分配决策的优化目的.最后给出了仿真试验,对仿真结果数据的分析,验证了方法的可行性.     

舰载直升机兵力使用方案优化建模与仿真

依据舰载直升机兵力使用计划活动的思维机制,分析了计划活动中所涉及的各种主要因素,采用定量与定性分析相结合的方法,建立了兵力使用方案优化的益损值模型,并以舰载直升机反潜作战样式为例,采用软件编程方式实现了该模型,实例表明该方法可为决策者做出科学、有效的决策提供支持。     

MIMO-OFDM最优训练序列设计

推导得到了宽带 MIMO-OFDM 信道模型。在空间相关情况下推导了非盲信道估计的 Bayesian CRB及 Bayesian MMSE。利用 Bayesian CRB 准则对发送的训练序列进行了功率分配,而后利用一种线性规划的方法对带有保护带宽 MIMO-OFDM 训练符号进行子载波功率分配,并利用发端酉矩阵进行最优相位设计。     

改进粒子群算法在导弹火力分配中的应用

粒子群优化算法是一种新兴的优化技术,思想来源于人工生命和演化计算理论.由于该算法简单易实现,可调参数少,目前已得到广泛研究和应用.在建立导弹武器火力分配数学模型的基础上,运用改进粒子群算法对模型进行了最优化求解,实例的计算结果表明该优化算法对于模型的求解具有较好的收敛性.     

枪械产品故障树的模糊分析

事件发生概率的获取是故障树分析(FTA)中的重要环节,然而在一些故障发生频率很低的场合,要获得大量的故障数据几乎是不可能的,传统的故障树分析把事件发生的概率处理成精确值,忽略了数据的不完备性及环境的模糊性.针对这一问题,在枪械产品的可靠性研究中提出了模糊故障树分析方法,将现有统计数据和工程技术人员的经验结合起来,在容许误差范围内,求解出了事件发生概率的取值空间,使结果更接近实际情况.