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Recursive estimators of integrated squared density derivatives

机译:集成平方密度衍生物的递归估计

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Hall and Marron (1987) introduced kernel estimators of integrals of various squared derivatives of a probability density. The aim of this paper is the study of recursive versions of their estimators. Rates of convergence in mean squared error (MSE) are calculated. Similarly to the estimators of Hall and Marron (1987), the recursive estimators may achieve the parametric rate n(-1); the striking fact is that their MSE are then equivalent to those of their nonrecursive versions, whereas the recursive nonparametric estimators are known for usually having larger MSE than their nonrecursive version. We also provide recursive estimators of the optimal bandwidth in the framework of density estimation. (C) 2019 Elsevier B.V. All rights reserved.
机译:大厅和马伦(1987)推出了概率密度各种平方衍生物的积分内核估计。 本文的目的是研究其估算率的递归版本。 计算平均平方误差(MSE)的收敛速度。 与霍尔和马隆的估算(1987)类似,递归估计器可以达到参数率n(-1); 引人注目的事实是,他们的MSE等同于他们的非虐待版本的MSE,而递归非参数估计器是已知的,通常具有比其非持续版本更大的MSE。 我们还提供了密度估计框架中最佳带宽的递归估计。 (c)2019年Elsevier B.V.保留所有权利。

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