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A Novel Approach for Nonstationary Time Series Analysis with Time-Invariant Correlation Coefficient

机译:时不变相关系数的非平稳时间序列分析的新方法

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摘要

We will concentrate on the modeling and analysis of a class of nonstationary time series, called correlation coefficient stationary series, which commonly exists in practical engineering. First, the concept and scope of correlation coefficient stationary series are discussed to get a better understanding. Second, a theorem is proposed to determine standard deviation function for correlation coefficient stationary series. Third, we propose a moving multiple-point average method to determine the function forms for mean and standard deviation, which can help to improve the analysis precision, especially in the context of limited sample size. Fourth, the conditional likelihood approach is utilized to estimate the model parameters. In addition, we discuss the correlation coefficient stationarity test method, which can contribute to the verification of modeling validity. Monte Carlo simulation study illustrates the authentication of the theorem and the validity of the established method. Empirical study shows that the approach can satisfactorily explain the nonstationary behavior of many practical data sets, including stock returns, maximum power load, China money supply, and foreign currency exchange rate. The effectiveness of these processes is addressed by forecasting performance.
机译:我们将集中于一类非平稳时间序列的建模和分析,该时间序列在实际工程中通常存在,称为相关系数平稳序列。首先,讨论了相关系数平稳级数的概念和范围,以便更好地理解。其次,提出了一个定理来确定相关系数平稳级数的标准偏差函数。第三,我们提出了一种移动多点平均方法来确定均值和标准差的函数形式,这可以帮助提高分析精度,尤其是在样本量有限的情况下。第四,利用条件似然法估计模型参数。此外,我们讨论了相关系数平稳性测试方法,该方法可有助于验证模型的有效性。蒙特卡洛仿真研究证明了该定理的正确性和所建立方法的有效性。实证研究表明,该方法可以令人满意地解释许多实际数据集的非平稳行为,包括股票收益,最大电力负荷,中国货币供应量和外币汇率。这些过程的有效性通过预测性能来解决。

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  • 来源
    《Mathematical Problems in Engineering》 |2014年第2期|148432.1-148432.12|共12页
  • 作者单位

    Beijing Institute of Control Engineering, Beijing 100190, China;

    School of Aeronautic Science and Engineering, Beihang University, Beijing 100191, China;

    School of Aeronautic Science and Engineering, Beihang University, Beijing 100191, China;

    School of Aeronautic Science and Engineering, Beihang University, Beijing 100191, China;

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