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Robust empirical likelihood for partially linear models via weighted composite quantile regression

机译:通过加权综合大分回归部分线性模型的强大实证可能性

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摘要

In this paper, we investigate robust empirical likelihood inferences for partially linear models. Based on weighted composite quantile regression and QR decomposition technology, we propose a new estimation method for the parametric components. Under some regularity conditions, we prove that the proposed empirical log-likelihood ratio is asymptotically chi-squared, and then the confidence intervals for the parametric components are constructed. The resulting estimators for parametric components are not affected by the nonparametric components, and then it is more robust, and is easy for application in practice. Some simulations analysis and a real data application are conducted for further illustrating the performance of the proposed method.
机译:在本文中,我们研究了部分线性模型的强大实证似然推论。 基于加权综合分数回归和QR分解技术,为参数分量提出了一种新的估计方法。 在一些规律性条件下,我们证明所提出的经验对数似然比是渐近的奇平方,然后构建参数分量的置信区间。 由非参数分量的参数化组件产生的结果估计不受非参数组件的影响,然后它更强大,并且在实践中很容易应用。 进行一些模拟分析和实际数据应用,以进一步说明所提出的方法的性能。

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