题名 |
The Effect of Sample Composition on Inference for Random Effects Using Normal and Dirichlet Process Models |
DOI |
10.6339/JDS.2010.08(4).640 |
作者 |
Guo-Fen Yan;J. Sedransk |
关键词 |
Bayesian nonparametric method ; extrema ; heterogeneity ; outlying clusters ; robustness |
期刊名称 |
Journal of Data Science |
卷期/出版年月 |
8卷4期(2010 / 10 / 01) |
页次 |
579 - 595 |
内容语文 |
英文 |
英文摘要 |
Good inference for the random effects in a linear mixed-effects model is important because of their role in decision making. For example, estimates of the random effects may be used to make decisions about the quality of medical providers such as hospitals, surgeons, etc. Standard methods assume that the random effects are normally distributed, but this may be problematic because inferences are sensitive to this assumption and to the composition of the study sample. We investigate whether using a Dirichlet process prior instead of a normal prior for the random effects is effective in reducing the dependence of inferences on the study sample. Specifically, we compare the two models, normal and Dirichlet process, emphasizing inferences for extrema. Our main finding is that using the Dirichlet process prior provides inferences that are substantially more robust to the composition of the study sample. |
主题分类 |
基礎與應用科學 >
資訊科學 基礎與應用科學 > 統計 |