导弹最优突防机动方式研究

将导弹的突防-拦截问题简化到某一平面上,基于此问题的非线性模型,确定了以突防导弹侧向机动为输入,拦截导弹脱靶量为输出的非线性状态方程.针对所研究问题的最优控制类型,构造了系统的Hamilton函数,并通过极大值原理,研究了在平面内导弹机动能力一定的情况下最优规避机动方式.对于简化后的系统线性模型,以机动方式的基波分量为输入,用伴随系统分析方法,通过拦截导弹脱靶量的稳态解,计算了最优的机动频率.     

使用辅助变量的单静止站纯方位目标跟踪

利用现时刻之前的方位测量构造现在方位的预测值 ,形成了与现在测量方位在统计上独立的辅助变量 ,该辅助变量用以对拟线性估计算法的修正 ,能产生无偏的目标参数估计     

基于最大后验风险的多层Bayes方法

为了对指数型产品进行可靠性鉴定,首先给出了失效率的多层先验分布,然后从最大后验风险的角度,运用Bayes方法,制定出可靠性鉴定试验方案.按照此鉴定试验方案,缩短了试验时间,从而降低了鉴定试验所需的费用.     

基于似然比检验的橡胶密封件加速试验机理一致性判别方法

加速退化试验广泛应用于橡胶密封件等长寿命产品的可靠性评估，试验过程中需要将高应力水平下的试验结果外推到正常应力水平。要获得准确的产品可靠性评估结果，需要保证加速应力下的退化失效机理与正常应力下的退化失效机理一致。基于似然比检验原理，提出加速退化试验机理一致性判别方法及流程。针对失效机理一致与失效机理变化两种场合，提出对数线性及非对数线性两类加速模型，并结合混合效应模型描述产品退化过程。利用似然比检验判断加速模型参数是否变化，完成失效机理一致性判别。仿真算例和应用实例表明，该方法能够有效判别橡胶密封件失效机理是否变化，并找到失效机理不变的应力水平边界。     

利用极大值原理求解飞行器飞行区域

利用现代最优控制理论极大值原理 ,考虑给定约束条件下所有可能的控制方案 ,确定了一定时间内飞行器飞行区域。     

Statistical analysis of exponential lifetimes under an adaptive Type‐II progressive censoring scheme

In this article, a mixture of Type‐I censoring and Type‐II progressive censoring schemes, called an adaptive Type‐II progressive censoring scheme, is introduced for life testing or reliability experiments. For this censoring scheme, the effective sample size m is fixed in advance, and the progressive censoring scheme is provided but the number of items progressively removed from the experiment upon failure may change during the experiment. If the experimental time exceeds a prefixed time T but the number of observed failures does not reach m, we terminate the experiment as soon as possible by adjusting the number of items progressively removed from the experiment upon failure. Computational formulae for the expected total test time are provided. Point and interval estimation of the failure rate for exponentially distributed failure times are discussed for this censoring scheme. The various methods are compared using Monte Carlo simulation. © 2009 Wiley Periodicals, Inc. Naval Research Logistics, 2009     

履带车辆动力性仿真研究

为仿真履带车辆动力性,建立了动力性评价指标的仿真模型,并以某型车为实例,应用Matlab语言编程计算得出理论值,通过与试验值比较验证了模型的有效性和准确性。     

Dynamic signatures and their use in comparing the reliability of new and used systems

The signature of a system with independent and identically distributed (i.i.d.) component lifetimes is a vector whose ith element is the probability that the ith component failure is fatal to the system. System signatures have been found to be quite useful tools in the study and comparison of engineered systems. In this article, the theory of system signatures is extended to versions of signatures applicable in dynamic reliability settings. It is shown that, when a working used system is inspected at time t and it is noted that precisely k failures have occurred, the vector s [0,1]^n‐k whose jth element is the probability that the (k + j)th component failure is fatal to the system, for j = 1,2,2026;,n ‐ k, is a distribution‐free measure of the design of the residual system. Next, known representation and preservation theorems for system signatures are generalized to dynamic versions. Two additional applications of dynamic signatures are studied in detail. The well‐known “new better than used” (NBU) property of aging systems is extended to a uniform (UNBU) version, which compares systems when new and when used, conditional on the known number of failures. Sufficient conditions are given for a system to have the UNBU property. The application of dynamic signatures to the engineering practice of “burn‐in” is also treated. Specifically, we consider the comparison of new systems with working used systems burned‐in to a given ordered component failure time. In a reliability economics framework, we illustrate how one might compare a new system to one successfully burned‐in to the kth component failure, and we identify circumstances in which burn‐in is inferior (or is superior) to the fielding of a new system. © 2009 Wiley Periodicals, Inc. Naval Research Logistics, 2009