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Sensitivity analysis for quantile regression

机译:分位数回归的灵敏度分析

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In this paper, we explore sensitivity analysis for quantile regression and confront it with diagnostic testing. Every model is misspecified (in the sense that no model coincides with the data-generating process), but a model is useful if the parameters of interest (the focus) are not sensitive to small perturbations of the underlying assumptions. Magnus and Vasnev (2007) found that in the case of mean regression (and more generally in a maximum likelihood framework) both, sensitivity and diagnostic, are important and often (asymptotically) independent. One expects similar result for quantile regression as well. However, the relationship between sensitivity and diagnostic varies for different quantiles. We introduce a sensitivity statistic for quantile regression, compare it with the mean regression sensitivity and look at its performance in simulations.
机译:在本文中,我们探索了分位数回归的敏感性分析,并进行了诊断测试。每个模型都没有正确指定(在某种意义上,没有模型与数据生成过程相吻合),但是如果感兴趣的参数(焦点)对基本假设的微小扰动不敏感,则模型是有用的。 Magnus和Vasnev(2007)发现,在均值回归的情况下(更普遍地,在最大似然框架内),敏感性和诊断性都很重要,而且通常(渐近地)独立。人们也期望分位数回归的结果相似。但是,灵敏度和诊断之间的关系因分位数不同而异。我们介绍了分位数回归的敏感性统计,将其与平均回归敏感性进行比较,并查看其在模拟中的性能。

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