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Estimating generalized state density of near-extreme events and its applications in analyzing stock data

机译:估计极端事件的广义状态密度及其在分析股票数据中的应用

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This paper studies the generalized state density (GDOS) of near-historical extreme events of a set of independent and identically distributed (i.i.d.) random variables. The generalized density of states is proposed which is defined as a probability density function (p.d.f.). For the underlying distribution in the domain of attraction of the three well-known extreme value distribution families, we show the approximate form of the mean GDOS. Estimates of the mean GDOS are presented when the underlying distribution is unknown and the sample size is sufficiently large. Some simulations have been performed, which are found to agree with the theoretical results. The closing price data of the Dow-Jones industrial index are used to illustrate the obtained results.
机译:本文研究了一组独立且均匀分布(i.i.d.)随机变量的近历史极端事件的广义状态密度(GDOS)。提出了状态的广义密度,其定义为概率密度函数(p.d.f.)。对于三个众所周知的极值分布族的吸引域中的基础分布,我们显示了均值GDOS的近似形式。当基本分布未知且样本量足够大时,将给出平均GDOS的估计值。已经进行了一些仿真,发现与理论结果一致。道琼斯工业指数的收盘价数据用于说明获得的结果。

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