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ANALYSIS OF LOCATION AND DISPERSION EFFECTS IN UNREPLICATED FACTORIAL EXPERIMENTS WITH CENSORED DATA

机译:带有删失数据的无重复工厂实验的位置和分散效应分析

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It's crucial to identify and estimate both location and dispersion effects accurately in factorial experiment. The method of identifying and estimating the location effects is the main content of reseatch in the traditional experiment design with complete data (the observation of experiment is known exactly). In the standard method the identification of dispersion effects typically requires replications at the fixed factor levels. Thus, the analysis of dispersion effects from unreplicated factorial experiments has become an important research topic in recent years. Brenneman and Nair(2001) proposed a method to estimate dispersion effects(MH) through concluding several used methods and study the performance of the method through simulation. However, the analysis of both location and dispersion effects in unreplicated factorial experiments with censored data has not been studied widely. Hamada and Wu(1991) proposed a iterated method to estimate location effect under the condition of homogeneity of variances. It's unable to estimate the dispersion effects. In this paper, we consider a model of heterscedasticity, and present a new algorithm on the basis of Hamada and Wu(1991)'s iterated algorithm on estimation of location effects, combining Brenneman and Nair(2001)'s MH method on estimation of dispersion effects. This algorithm of model selection and simutanious estimation of location and dispersion effects analyze unreplicated factorial experiments with censored data. The simulation study demonstrates the feasibility of the algorithm, and in the meaning of criteria of MSE the estimation accuracy of location effects is superior to Hamada and Wu's. Finally we make a further analysis of the Hamada and Wu's example by applying this algorithm. Next we only discuss two levels factorial experiments.
机译:在阶乘实验中准确地识别和估计位置和色散效应至关重要。在具有完整数据的传统实验设计中,识别和估计位置效应的方法是重新抓取的主要内容(确切地知道实验的观察)。在标准方法中,识别色散效应通常需要在固定因子水平上进行复制。因此,近年来,来自无重复析因实验的色散效应分析已成为重要的研究课题。 Brenneman和Nair(2001)提出了一种通过总结几种使用的方法来估计色散效应(MH)并通过仿真研究该方法的性能的方法。然而,在未经审查的数据的无重复析因实验中对位置和分散效应的分析尚未得到广泛研究。 Hamada和Wu(1991)提出了一种迭代方法来估计方差均匀性条件下的位置效应。它无法估计色散效应。在本文中,我们考虑了异方差模型,并提出了一种基于Hamada和Wu(1991)迭代算法的位置估计效果的新算法,结合了Brenneman和Nair(2001)的MH方法进行位置估计。分散效应。该模型选择算法以及位置和分散效果的同时估计的算法使用删失数据分析了不可重复的析因实验。仿真研究证明了该算法的可行性,在MSE准则的意义上,定位效果的估计精度优于Hamada和Wu。最后,通过应用该算法进一步分析了Hamada和Wu的例子。接下来,我们仅讨论两个级别的阶乘实验。

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