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Time Series Forecasting Using Nonlinear Dynamic Methods and Identification of Deterministic Chaos

机译:使用非线性动态方法的时间序列预测和确定性混沌的识别

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The study is devoted to the application of nonlinear dynamic methods to explore and model chaotic processes. The criteria of deterministic chaos and the general stages of modeling time series are presented in the work. It is proposed to improve the forecast accuracy by the identification of the chaotic component of the time process using deterministic nonlinear dynamic systems with chaotic solutions in terms of small number of available observations and one process implementation. Decomposition in the system of chaotic processes described by the logistic map is used as a model of chaotic signal. Moreover the parameter of the logistic map and the state of the system of each previous step are known inaccurately and are estimated using the unscented Kalman filter (UKF). Divergence process due to rounding estimations of the parameters of the systems is analyzed in the research.
机译:该研究致力于非线性动力学方法对混沌过程的探索和建模。工作中介绍了确定性混乱的标准和建模时间序列的一般阶段。提出了通过使用具有混沌解的确定性非线性动力系统来识别时间过程的混沌分量的方法,以提高预测的准确性,该方法具有较少的可用观测值和一个过程的实现。由逻辑图描述的混沌过程系统中的分解被用作混沌信号的模型。此外,逻辑图的参数和每个先前步骤的系统状态都不准确,并且使用无味卡尔曼滤波器(UKF)进行估算。在研究中分析了由于对系统参数进行四舍五入估计而产生的发散过程。

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