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Statistical regularities in the return intervals of volatility

机译:波动回报区间的统计规律

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We discuss recent results concerning statistical regularities in the return intervals of volatility in financial markets. In particular, we show how the analysis of volatility return intervals, defined as the time between two volatilities larger than a given threshold, can help to get a better understanding of the behavior of financial time series. We find scaling in the distribution of return intervals for thresholds ranging over a factor of 25, from 0.6 to 15 standard deviations, and also for various time windows from one minute up to 390 min (an entire trading day). Moreover, these results are universal for different stocks, commodities, interest rates as well as currencies. We also analyze the memory in the return intervals which relates to the memory in the volatility and find two scaling regimes, l < l* with alpha(1) = 0.64 +/- 0.02 and l > l with alpha(2) = 0.92 +/- 0.04; these exponent values are similar to results of Liu et al. for the volatility. As an application, we use the scaling and memory properties of the return intervals to suggest a possibly useful method for estimating risk.
机译:我们讨论了有关金融市场波动回报间隔中的统计规律性的最新结果。特别是,我们展示了波动率回报间隔的分析(定义为两个波动率之间的时间大于给定阈值的时间)如何有助于更好地理解金融时间序列的行为。我们发现阈值范围为25的阈值(从0.6到15标准偏差)以及从1分钟到390分钟(整个交易日)的各种时间范围内,返回间隔的缩放比例。而且,这些结果对于不同的股票,大宗商品,利率以及货币都是通用的。我们还分析了与波动率中的内存相关的返回区间中的内存,并找到了两种缩放方式:l l(alpha(2)= 0.92 + /-0.04;这些指数值与Liu等人的结果相似。波动。作为一个应用程序,我们使用返回间隔的缩放和存储属性来建议一种可能有用的估算风险的方法。

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