指数型数据环境因子工程计算方法

在可靠性工程实践中,对于技术状态处于稳定期的产品,环境因子是对不同试验条件下的可靠性数据进行综合利用的重要参数。由于环境因子理论计算方法在工程应用中存在着很多问题,缺乏工程实用性,因而在可靠性工程中如何确定环境因子一直是个争议较多的问题。主要探讨了指数型数据环境因子的工程确定方法,在理论计算公式的基础上对可靠性试验数据进行了工程上的处理,由此获得的环境因子具备较强的工程实用性。     

基于备件需求预测的两步法理论

在对备件需求时间序列研究的基础上,结合指数平滑法和Croston法的特点,分析了指数平滑法与两步法的原理,通过对指数平滑法和两步法方差的研究,得到两步法是指数平滑法的一般形式的结论,为两步法的进一步研究提供一定的理论支撑。     

MADM中不同属性的规范化研究

不同属性值的规范化是多属性决策问题中的重要过程.提出了一种属性值作为点到优区间和劣区间的距离的定义,依据该定义得到了属性值规范化新方法,并通过实例证明了新规范化方法的有效性.     

设备管理系统的排队论分析

该文应用排队论的理论分析了设备损修系统中最优设备的解法。     

Exact likelihood inference for the exponential distribution under generalized Type‐I and Type‐II hybrid censoring

Chen and Bhattacharyya [Exact confidence bounds for an exponential parameter under hybrid censoring, Commun Statist Theory Methods 17 (1988), 1857–1870] considered a hybrid censoring scheme and obtained the exact distribution of the maximum likelihood estimator of the mean of an exponential distribution along with an exact lower confidence bound. Childs et al. [Exact likelihood inference based on Type‐I and Type‐II hybrid censored samples from the exponential distribution, Ann Inst Statist Math 55 (2003), 319–330] recently derived an alternative simpler expression for the distribution of the MLE. These authors also proposed a new hybrid censoring scheme and derived similar results for the exponential model. In this paper, we propose two generalized hybrid censoring schemes which have some advantages over the hybrid censoring schemes already discussed in the literature. We then derive the exact distribution of the maximum likelihood estimator as well as exact confidence intervals for the mean of the exponential distribution under these generalized hybrid censoring schemes. © 2004 Wiley Periodicals, Inc. Naval Research Logistics, 2004     

Carlitz 定理的一个注记

置换多项式一直是一个热门的研究课题,事实上,研究有限域上的置换多项式相当于研究有限域上的一一映射.所以它在编码密码、组合设计、代数曲线等许多领域有重要的应用.Carlitz曾经对一些置换多项式有一个刻画,证明了如果f(x)是一个系数在F0的多项式满足f(0)=0,f(1)=l,并且对任意a,b ∈Fq有η(f(a)-f(b))=η(a-b),这里η是Fq的乘法群Fq*的二次特征,则存在某个非负整数j使得对任意χ ∈F0,有f(x)=xpj.本文给出了这个结果的推广.     

屏蔽数据在新型截尾样本下系统的可靠性分析

当系统含有屏蔽数据时,在具有随机移走逐步增加型截尾模型下,讨论了部件寿命服从双参数指数分布的串联系统可靠性估计问题。设随机移走系统数服从二项分布,利用极大似然方法,Bayes理论及方法,推导出双参数指数部件参数、系统可靠性函数、失效率函数及移走概率的极大似然估计和Bayes估计。并利用Monte Carlo方法对两种估计结果进行了比较,表明Bayes估计较极大似然估计效果更优。     

雷电流数学模型分析

雷电流模型是自然雷电流的数学表达。通过雷电流数学模型可以得到建筑物防雷研究所关心的参量,它是建筑物雷电防护的基础。雷电流频谱分析对确定适合的雷电防护措施,消除或减弱雷电对建筑物弱电系统的破坏作用具有重要意义。选取双指数函数模型和霍德勒函数模型进行对比仿真分析和频谱分析,研究结果表明:霍德勒函数模型与BERGER等人的观测测量结果是一致的;雷电流所含频率丰富,且集中在低频部分。     

一种自适应指数加权衰减记忆滤波算法

根据衰减记忆因子为一个常数的不尽合理性的假设,深入研究了指数加权衰减记忆滤波因子,根据滤波收敛条件和滤波模型准确时的新息(残差)特点,提出了具有自适应性、抑制滤波发散的指数加权衰减记忆滤波算法,并通过仿真试验验证了自适应抑制滤波发散的有效性。     

Demand forecasting by temporal aggregation

Demand forecasting performance is subject to the uncertainty underlying the time series an organization is dealing with. There are many approaches that may be used to reduce uncertainty and thus to improve forecasting performance. One intuitively appealing such approach is to aggregate demand in lower‐frequency “time buckets.” The approach under concern is termed to as temporal aggregation, and in this article, we investigate its impact on forecasting performance. We assume that the nonaggregated demand follows either a moving average process of order one or a first‐order autoregressive process and a single exponential smoothing (SES) procedure is used to forecast demand. These demand processes are often encountered in practice and SES is one of the standard estimators used in industry. Theoretical mean‐squared error expressions are derived for the aggregated and nonaggregated demand to contrast the relevant forecasting performances. The theoretical analysis is supported by an extensive numerical investigation and experimentation with an empirical dataset. The results indicate that performance improvements achieved through the aggregation approach are a function of the aggregation level, the smoothing constant, and the process parameters. Valuable insights are offered to practitioners and the article closes with an agenda for further research in this area. © 2013 Wiley Periodicals, Inc. Naval Research Logistics 60: 479–498, 2013