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Robustification and performance evaluation of empirical risk measures and other vector-valued estimators

机译:经验风险度量和其他矢量值估计量的稳健性和绩效评估

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摘要

Actuarial axioms lead to risk measures that for loss distributions assign weighted integrals of the corresponding value-at-risk functions. Hence, constructing robust and efficient estimators for the integrals using observed losses becomes a task of practical interest. Furthermore, a number of risk measures are functionals of several such weighted integrals. Hence, in order to cover many cases of practical interest, in the present paper we consider robust estimators of vector-valued risk measures as well as other population parameters, and we also study their large-sample efficiency properties. In addition, we discuss robust estimators for location, scale, and location-scale parameters for several parametric families of interest in actuarial science, econometrics, and beyond.
机译:精算公理导致了风险度量,该度量为损失分配分配了相应的风险价值函数的加权积分。因此,使用观察到的损失构造用于积分的鲁棒且有效的估计器成为具有实际意义的任务。此外,许多风险度量是几个这样的加权积分的函数。因此,为了涵盖许多实际的案例,在本文中,我们考虑了矢量值风险度量以及其他总体参数的鲁棒估计,并且还研究了它们的大样本效率属性。此外,我们讨论了精算科学,计量经济学及其他领域中几个感兴趣的参数族的位置,比例和位置比例参数的鲁棒估计量。

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