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Reduced rank regression with possibly non-smooth criterion functions: An empirical likelihood approach

机译:具有可能不平滑的标准函数的降秩回归:一种经验似然方法

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Reduced rank regression is considered when the criterion function is possibly non-smooth, which includes the previously un-studied reduced rank quantile regression. The approach used is based on empirical likelihood with a rank constraint. Asymptotic properties of the maximum empirical likelihood estimator (MELE) are established using general results on over-parametrized models. Empirical likelihood leads to more efficient estimators than some existing estimators. Besides, in the framework of empirical likelihood, it is conceptually straightforward to test the rank of the unknown matrix. The proposed methods are illustrated by some simulation studies and real data analyses. (C) 2016 Elsevier B.V. All rights reserved.
机译:当标准函数可能不平滑时,可以考虑使用降秩回归,其中包括先前未研究的降秩分位数回归。所使用的方法基于具有等级约束的经验似然性。最大经验似然估计器(MELE)的渐近性质是使用过度参数化模型的一般结果建立的。与某些现有的估计量相比,经验似然会导致更有效的估计量。此外,在经验可能性的框架内,从概念上讲,测试未知矩阵的秩是很简单的。通过一些仿真研究和实际数据分析说明了所提出的方法。 (C)2016 Elsevier B.V.保留所有权利。

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