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首页> 外文期刊>Communications in Statistics. A, Theory and Methods >Confidence Intervals on Sum of Variance Components in Unbalanced Two-Fold Nested Designs with Equal Subsampling
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Confidence Intervals on Sum of Variance Components in Unbalanced Two-Fold Nested Designs with Equal Subsampling

机译:具有相等二次采样的不平衡两折嵌套设计中方差成分之和的置信区间

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摘要

In the article, we consider the the unbalanced case of the two-way nested designs with equal subsampling. Using the method of generalized confidence intervals introduced in Weeranhandi (1993, 1995), a new method is proposed for constructing confidence intervals on sum of variance components. To compare the resulted intervals with the Modified Large Sample (MLS) intervals by Burdick and Graybill (1985), a simulation study is conducted. The results indicate that the proposed method performs better than the MLS method, especially for very unbalanced designs.
机译:在本文中,我们考虑了具有相等子采样的双向嵌套设计的不平衡情况。利用Weeranhandi(1993,1995)中引入的广义置信区间方法,提出了一种新的方法来构造方差分量之和的置信区间。为了将结果间隔与Burdick和Graybill(1985)的修改大样本(MLS)间隔进行比较,进行了模拟研究。结果表明,所提出的方法比MLS方法具有更好的性能,特别是对于非常不平衡的设计。

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