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Beta kernel quantile estimators of heavy-tailed loss distributions

机译:重尾损失分布的Beta核分位数估计量

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In this paper we suggest several nonparametric quantile estimators based on Beta kernel. They are applied to transformed data by the generalized Champernowne distribution initially fitted to the data. A Monte Carlo based study has shown that those estimators improve the efficiency of the traditional ones, not only for light tailed distributions, but also for heavy tailed, when the probability level is close to 1. We also compare these estimators with the Extreme Value Theory Quantile applied to Danish data on large fire insurance losses.
机译:在本文中,我们提出了几种基于Beta核的非参数分位数估计器。通过最初拟合到数据的广义Champernowne分布将其应用于转换后的数据。一项基于蒙特卡洛的研究表明,当概率水平接近1时,这些估计量不仅可以改善轻尾分布的评估效率,而且还可以改善重尾分布的评估效率。我们还将这些估计量与极值理论进行了比较分位数应用于丹麦关于大型火灾保险损失的数据。

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