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Extreme value inference for quantile regression with varying coefficients

机译:具有不同系数的定量回归的极值推断

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Quantile regression at the tail, the estimation of which is challenging because of data sparsity, is of interest in several fields such as financial cost calculations, rainfall prediction, and environmental risk assessment. In linear models, the tail behavior of a quantile regression estimator is well developed. However, for some data, a linear model is unrealistic at the tail, requiring us to use a more flexible model. In this regard, we focus on using models with varying coefficients. Thus, the study presented in this paper is concerned with extremal quantile regression based on models with a varying coefficient.
机译:在尾巴中数量回归,由于数据稀疏性,估计是具有挑战性的,这对诸如金融成本计算,降雨预测和环境风险评估之类的若干领域感兴趣。在线性模型中,量化回归估计器的尾部行为很好。然而,对于某些数据,线性模型在尾部是不现实的,要求我们使用更灵活的模型。在这方面,我们专注于使用具有不同系数的模型。因此,本文提出的研究涉及基于具有不同系数的模型的极值分量回归。

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