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The Application of Wavelet Analysis in Financial Multiple Change Points Time Series

机译:小波分析在财务多变化点时间序列中的应用

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In the dynamic financial market, the change of financial asset prices is always described as a certain random events which result in abrupt changes. The random time when the event occurs is called a change point. As the event happens, in order to mitigate property damage the government should increase the macro-control ability. As a result, we need to find a valid statistical model for change point problem to solve it effectively. Wavelet transformation method is introduced into financial market due to its convenience and simplicity. This paper proposes two methodologies which are Quandt-Andrews and wavelet transformation are to test the multiple change points stationary financial model in time series. We obtain the estimation of multiple change points, and compare the power of the two methods. From the real data analysis, the wavelet transformation method test is more efficient than Quandt-Andrews test.
机译:在动态金融市场中,金融资产价格的变化总是被描述为一定的随机事件,导致突然变化。发生事件发生的随机时间称为变更点。当事件发生时,为了减轻财产损害,政府应该增加宏观控制能力。因此,我们需要找到一个有效的改变点问题的有效统计模型,以有效解决它。由于其便利性和简单性,小波变换方法被引入金融市场。本文提出了两种方法,这些方法是Quandt-Andrews和小波变换,是测试时间序列中的多变化点静止财务模型。我们获得多个变化点的估计,并比较两种方法的功率。从真实数据分析,小波变换方法测试比Quandt-Andrews测试更有效。

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