某型涡喷发动机的可靠性增长分析

针对某型涡喷发动机的一组含零故障的多台不同步截尾故障数据。给出了趋势检验、AMSAA模型的拟合优度检验及模型参数的极大似然估计方法。分析表明，该型发动机有显著的可靠性增长，且可用AMSAA模型拟合其故障数据，在考虑零故障后，其参数及MTBF的极大似然估计（MLE）更为可信。     

涡喷发动机可靠性增长试验方案的设计

根据对产品可靠性的最低可接收值与幂律模型的可行性增长管理公式、可行性增长管理策略，推导了涡喷发动机可靠性增长试验所需的台数公式，参照某些涡喷发动机的试验数据及上述公式，给出了某B－2型涡喷发动机的可靠性增长试验方案及其理想增长曲线。     

某型飞机机翼Ⅱ梁框检修周期的计算

本文建立某型飞机Ⅱ梁框结构裂纹形成寿命NP 与裂纹扩展寿命N P 之间的可靠度模型 ,将安全寿命设计与损伤容限设计原理有机结合 ,计算了在给定结构可靠度下该型飞机机翼Ⅱ梁框的检修周期     

多随机变量的桁架结构系统的可靠性分析及优化设计

针对桁架结构系统，采用随机有限元法（SFEM）计算结构系统的响应量，考虑内力重新分配，建立失效模式的安全余量方程，用验算点法计算失效模式安全余量的可靠性指标，用改进的分枝限界法，寻找主要失效模式，通过对主要失效模式方程线性化研究，计算失效模式安全余量之间的相关系数，寻找主要失效模式，通过对主要失效模式方程线性化研究，计算失效模式安全余量之间的相关系数，最后用PNET法计算出结构系统的失效概率，同时给出多随机变量的结构系统可靠度的敏度表达式，采用最佳矢量法，求解了大型桁架结构系统基于可靠性指标约束下的最小重量的优化设计问题，最后，给出了实际算例，计算结果表明；采用随机有限元法能更好地考虑结构系统的多个随机变量对系统可靠性产生的影响；所采用的可靠性分析方法和优化方法是有效的。     

综合环境试验中所遇到的一些具体问题的探讨

指出电子产品的可靠性增长、验证试验应采用与实际使用现场相仿的综合环境条件下进行,并结合工程实际介绍了综合环境试验的应用情况、经验和典型结果,并提出了存在的问题。     

Ⅰ型极值分布的环境因子

本文通过对Ⅰ型极值分布的理论分析和环境因子的二因子法，分别得到了Ⅰ型极大值分布和Ⅰ型极小值分布的环境因子，它们与正态分布的环境因子^[1]具有相同的形式，对Ⅰ型极值分布的环境因子进行了点估计，提出了用环境因子进行数据转换和综合的步骤。     

直接不交化方法在故障树定量分析中的应用

在布尔集合运算方法和不交化方法基础上，提出了单调关联故障树系统定量分析优化方法，通过故障树定量分析优化方法，可以方便地得到系统的可靠度、不可靠度、最小割集、最小路集、关键重要度等指标。     

某型飞机数字防滑刹车控制盒可靠性分析与设计

对某型飞机数字防滑刹车控制盒的可靠性进行了分析,利用工程加权法对控制盒进行了可靠性分配,并通过元器件可靠性预计法对控制盒的可靠性进行预计.对比及验证表明,控制盒可靠性设计合理,满足主机及系统要求.     

Availability modeling for periodically inspection system with different lifetime and repair-time distribution

Availability is a main feature of design and operation of all engineering system. Recently,availability evaluation of periodical inspection systems with different structures is at the center of attention due to the wide application in engineering. In this paper, an analytical and probabilistic availability model for periodical inspection system is proposed by a new recursively algorithm,which can achieve limiting average availability and instantaneous availability of periodical inspection system under arbitrary lifetime and repair-time distributions. Then three application examples are presented, the systems lifetime and repair-time are respectively fellow exponential/exponential,Weibull/normal and Weibull/lognormal distribution. Finally, a Weibull/lognormal system is studied to analyze the dynamic relationship between inspection period and availability. The results indicate that the proposed approach can provide the technology support for improving system availability and determining reasonable inspection period.     

A new structural reliability index based on uncertainty theory

The classical probabilistic reliability theory and fuzzy reliability theory cannot directly measure the uncertainty of structural reliability with uncertain variables,i.e.,subjective random and fuzzy variables.In order to simultaneously satisfy the duality of randomness and subadditivity of fuzziness in the reliability problem,a new quantification method for the reliability of structures is presented based on uncertainty theory,and an uncertainty-theory-based perspective of classical Cornell reliability index is explored.In this paper,by introducing the uncertainty theory,we adopt the uncertain measure to quantify the reliability of structures for the subjective probability or fuzzy variables,instead of probabilistic and possibilistic measures.We utilize uncertain variables to uniformly represent the subjective random and fuzzy parameters,based on which we derive solutions to analyze the uncertainty reliability of structures with uncertainty distributions.Moreover,we propose the Cornell uncertainty reliability index based on the uncertain expected value and variance.Experimental results on three numerical applications demonstrate the validity of the proposed method.