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Analysis of financial time series using discrete generalized past entropy based on oscillation-based grain exponent

机译:基于振荡的谷物指数的离散广义过去熵分析金融时序序列分析

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摘要

In this paper, we propose a new method, discrete generalized past entropy based on oscillation-based grain exponent (O-DGPE), which combines the discrete generalized past entropy and O-DGPE. It is proved to be a good measure of the uncertainty and reversed hazard rate of time series, and the oscillation information inside the data can be observed by this method. Firstly, we apply O-DGPE to chaotic maps. Experiments show that O-DGPE can distinguish different states of the map, and the results are also consistent with the actual nature of the maps. Chaos has higher uncertainty for inactivity time than periodic cycle. In addition, the law of O-DGPE changing with some parameters is also revealed. After that, we further validate the effectiveness of the method through ARFIMA model. Finally, we apply the method to financial time series. Results show that O-DGPE can be used to analyze stock markets from various perspectives. Through the character of O-DGPE changing with parameters, we can get a glimpse of the internal law of the financial markets. Chinese financial market is highly uncertain, while the stock exchange market of the USA is more mature. What's more, the application of cumulative O-DGPE turns out to be very useful in measuring information on the inactivity time of a system.
机译:在本文中,我们提出了一种新方法,基于基于振荡的谷物指数(O-DGPE)的离散广义过去熵,其结合了离散的广义过去的熵和O-DGPE。被证明是一种很好的时间衡量时间序列的不确定性和逆转危险率,并且可以通过该方法观察到数据内的振荡信息。首先,我们将O-DGPE应用于混沌映射。实验表明,O-DGPE可以区分地图的不同状态,结果也与地图的实际性质一致。混沌的不确定度与定期循环相比是不活动的。此外,还揭示了O-DGPE改变的定律。之后,我们通过ARFIMA模型进一步验证了该方法的有效性。最后,我们将该方法应用于财务时间序列。结果表明,O-DGPE可用于分析各种观点的股票市场。通过O-DGPE改变参数的特征,我们可以瞥见金融市场的内部法律。中国金融市场非常不确定,而美国的证券交易所市场则更加成熟。更重要的是,累积O-DGPE的应用结果在测量系统的不活动时间的测量时非常有用。

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