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Multi-Step Ahead Prediction of Lorenz's Chaotic System Using SOM ELM-RBFNN

机译:基于SOM ELM-RBFNN的Lorenz混沌系统多步提前预测

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Solving a chaotic problem is one of the application field in studying the characteristics of a nonlinear dynamical system, and actually, many real-world applications are related with a chaotic problem. In order to characterize the chaotic system, deriving the relationship between the linearity and the nonlinearity of the system is necessary, however, determining the mathematical description of a real-world chaotic system is still difficult due to insufficient basic physical phenomena. It is therefore, artificial neural networks approach is developed recently. Multi-step ahead prediction of time series problem is one of the most challenging issues for machine learning methods to solve the chaotic data prediction, especially for its higher prediction rates. In this paper, a modified Radial Basis Function Neural Network (RBFNN) with Extreme Learning Mechanism (ELM) is developed and being tested for a prediction of the future state of a chaotic problem. Experiment results show that the proposed method could provide the optimum RBF parameters with more simple but precise prediction method for up to 60 steps ahead.
机译:解决混沌问题是研究非线性动力系统特性的应用领域之一,实际上,许多实际应用都与混沌问题有关。为了表征混沌系统,有必要推导系统的线性和非线性之间的关系,但是,由于基本物理现象不足,确定现实世界混沌系统的数学描述仍然很困难。因此,近来发展了人工神经网络方法。时间序列问题的多步超前预测是解决混沌数据预测的机器学习方法最具挑战性的问题之一,尤其是对于其较高的预测率而言。在本文中,开发了一种带有极限学习机制(ELM)的改进的径向基函数神经网络(RBFNN),并对其进行了测试,以预测混沌问题的未来状态。实验结果表明,所提出的方法可以提供最佳的RBF参数,并且可以提供更简单但更精确的预测方法,可提前60步。

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