Wiener过程的金属化膜脉冲电容器步降应力退化建模

由于强激光装置中金属化膜脉冲电容器高可靠长寿命的特点,导致退化试验的时间长效率低,传统的退化试验统计分析方法复杂,对先验信息依赖性大,针对这些问题提出了基于Wiener过程的金属化膜脉冲电容器步降应力加速退化建模和参数估计的方法。首先,用Wiener过程刻画电容器的退化过程,然后结合随机过程的特性采用MCMC方法进行参数估计,大大简化了统计分析过程。最后通过对电容器的仿真实验,将步降应力下的评估结果与恒定应力、步进应力的情况相对比,说明了步降应力对改善退化试验的试验效率的有效性。     

残差GM（1，1）模型在恒加试验中的应用

介绍了目前恒加试验中,正常应力水平下特征寿命点估计的数据统计分析方法及其不足。针对恒加试验的特点和所需解决的问题,基于灰色预测理论的残差GM(1,1)模型,给出了一种新的求解方法。最后分别运用三种不同的方法对给出的应用实例进行正常应力水平下特征寿命值的求解,证明了本文所给出的方法确实可行。     

CALCULATION OF BURNING RATE CHARACTERISTICS IN ACCELERATED FIELD FOR SOME ALUMINIZED SOLID PROPELLANTS

ＣＡＬＣＵＬＡＴＩＯＮＯＦＢＵＲＮＩＮＧＲＡＴＥＣＨＡＲＡＣＴＥＲＩＳＴＩＣＳＩＮＡＣＣＥＬＥＲＡＴＥＤＦＩＥＬＤＦＯＲＳＯＭＥＡＬＵＭＩＮＩＺＥＤＳＯＬＩＤＰＲＯＰＥＬＬＡＮＴＳＣａｏＴａｉｙｕｅ（ＤｅｐａｒｔｍｅｎｔｏｆＡｅｒｏｓｐａｃｅＴｅｃｈ...     

老年建筑防火设计

针对老年建筑在消防方面给我们提出的新课题,介绍人口老龄化和老年建筑的基本情况,分析老年建筑的消防特点,并着重对老年建筑防火设计的若干问题进行探讨.     

恒定应力加速寿命试验的非参数统计方法

在恒定应力加速寿命试验 (简称恒加试验 )的统计分析中 ,非参数统计方法具有一定的实际价值 .在一定的假定下 ,文中给出了两种新估计 ,并证明了它们的优良性     

复合材料修补金属裂损结构吸湿老化的试验与有限元分析

暴露在湿热环境中的复合材料修补金属裂损结构易吸湿老化,导致该结构性能下降,服役寿命缩短。为研究吸湿性对复合材料修补金属裂损结构修补效果和耐久性的影响,利用试验方法分析了吸湿性对复合材料胶补金属裂损结构及胶黏剂力学性能的影响;利用有限元方法评估了吸湿性对复合材料胶补金属裂损结构试验件修补效果和耐久性的影响。研究结果表明:吸湿后含穿透双边裂纹铝合金板玻璃纤维单面胶补试验件的疲劳裂纹扩展寿命和极限载荷的平均值分别下降为吸湿前的71%和90%;吸湿造成拉伸条件下复合材料胶补金属裂损结构胶层失效模式由内聚破坏为主转变为界面破坏为主;在"湿-热"老化30天后,E44/聚酰胺环氧树脂胶黏剂试验件吸水饱和,弹性模量下降为未老化前的40%,塑性应变超过了总应变的25%;有限元分析发现胶层损伤受吸湿影响明显,吸湿性加速了胶层损伤,且裂纹长度越长,加速作用越明显;同时吸湿使得裂纹尖端的J积分值急剧增大,导致修补结构的疲劳裂纹扩展寿命缩短,裂纹长度越长,吸湿性对于复合材料胶接修补效果的危害越严重。     

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。     

Planning gamma accelerated degradation tests with two accelerating variables

Gamma accelerated degradation tests (ADT) are widely used to assess timely lifetime information of highly reliable products with degradation paths that follow a gamma process. In the existing literature, there is interest in addressing the problem of deciding how to conduct an efficient, ADT that includes determinations of higher stress‐testing levels and their corresponding sample‐size allocations. The existing results mainly focused on the case of a single accelerating variable. However, this may not be practical when the quality characteristics of the product have slow degradation rates. To overcome this difficulty, we propose an analytical approach to address this decision‐making problem using the case of two accelerating variables. Specifically, based on the criterion of minimizing the asymptotic variance of the estimated q quantile of lifetime distribution of the product, we analytically show that the optimal stress levels and sample‐size allocations can be simultaneously obtained via a general equivalence theorem. In addition, we use a practical example to illustrate the proposed procedure.     

多种服役环境下航空铝合金疲劳裂纹扩展行为

通过收集机场环境数据并依据环境谱编谱流程,编制出试验室环境下航空铝合金加速腐蚀试验谱,并依据该谱开展LD2CS铝合金预腐蚀疲劳试验。统计分析试验数据,利用影响平均值方法,筛选出三个重要腐蚀损伤表征量,即最大蚀坑深度、最大蚀坑宽度、点蚀率。通过归一化无量纲处理和加权平均方法,计算出腐蚀损伤综合指标α。对比不同损伤程度下预制裂纹疲劳扩展行为特点,定义腐蚀加速系数Ω(α)。利用加速腐蚀第18—20a的试验数据验证Ω(α)表达式的有效性,得到预测值相对误差均小于10%,这说明修正后的疲劳裂纹扩展公式适用于表示腐蚀损伤对长裂纹扩展的加速作用,为航空铝合金的损伤容限设计提供新的思路。     

Convolutions and generalization of logconcavity: Implications and applications

Additive convolution of unimodal and α‐unimodal random variables are known as an old classic problem which has attracted the attention of many authors in theory and applied fields. Another type of convolution, called multiplicative convolution, is rather younger. In this article, we first focus on this newer concept and obtain several useful results in which the most important ones is that if is logconcave then so are and for some suitable increasing functions ?. This result contains and as two more important special cases. Furthermore, one table including more applied distributions comparing logconcavity of f(x) and and two comprehensive implications charts are provided. Then, these fundamental results are applied to aging properties, existence of moments and several kinds of ordered random variables. Multiplicative strong unimodality in the discrete case is also introduced and its properties are investigated. In the second part of the article, some refinements are made for additive convolutions. A remaining open problem is completed and a conjecture concerning convolution of discrete α‐unimodal distributions is settled. Then, we shall show that an existing result regarding convolution of symmetric discrete unimodal distributions is not correct and an easy alternative proof is presented. © 2016 Wiley Periodicals, Inc. Naval Research Logistics 63: 109–123, 2016