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Characterizing heteroskedasticity

机译:表征异方差

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摘要

Volatility clustering, or heteroskedasticity, is an important feature of all financial time series. In particular, the lagged correlation for the volatility is slowly decreasing with increasing lags. This paper characterizes its decay. First, Monte Carlo simulations are used to select the best volatility and correlation estimators for this task. Second, the empirical lagged correlations are studied over a set of 225 daily time series, and for the DJIA with a sample size of one century. The results strongly favor a log-decay shape, while an exponential and power law decay do not describe the data well. The implications for the description of financial time series by processes are important, as these findings exclude hyperbolic decay, but favor volatility cascade and multi-component ARCH processes. Third, the analysis of the decay coefficient shows that time series related to emerging countries have a shorter memory, in agreement with an analysis of the Hurst exponents published recently.
机译:波动性群集或异方差性是所有财务时间序列的重要特征。尤其是,波动率的滞后相关性随着滞后的增加而缓慢降低。本文描述了它的衰减。首先,使用蒙特卡洛(Monte Carlo)模拟为该任务选择最佳的波动率和相关估计量。其次,在一组225个每日时间序列上研究经验滞后相关性,而对于DJIA,其样本量为一个世纪。结果强烈支持对数衰减形状,而指数和幂律衰减不能很好地描述数据。用过程描述金融时间序列的意义很重要,因为这些发现排除了双曲线衰减,但有利于波动级联和多分量ARCH过程。第三,对衰减系数的分析表明,与新兴国家相关的时间序列具有较短的记忆,这与最近发表的赫斯特指数的分析一致。

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  • 来源
    《Quantitative Finance》 |2011年第9期|p.1357-1369|共13页
  • 作者

    GillesZumbacha*;

  • 作者单位

    GillesZumbacha*;

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  • 原文格式 PDF
  • 正文语种 eng
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