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A new ARIMA-based neuro-fuzzy approach and swarm intelligence for time series forecasting

机译:基于ARIMA的新神经模糊方法和群智能用于时间序列预测

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摘要

Time series forecasting is an important and widely interesting topic in the research of system modeling. We propose a new computational intelligence approach to the problem of time series forecasting, using a neuro-fuzzy system (NFS) with auto-regressive integrated moving average (ARIMA) models and a novel hybrid learning method. The proposed intelligent system is denoted as the NFS-ARIMA model, which is used as an adaptive nonlinear predictor to the forecasting problem. For the NFS-ARIMA, the focus is on the design of fuzzy If-Then rules, where ARIMA models are embedded in the consequent parts of If-Then rules. For the hybrid learning method, the well-known particle swarm optimization (PSO) algorithm and the recursive least-squares estimator (RLSE) are combined together in a hybrid way so that they can update the free parameters of NFS-ARIMA efficiently. The PSO is used to update the If-part parameters of the proposed predictor, and the RLSE is used to adapt the Then-part parameters. With the hybrid PSO-RLSE learning method, the NFS-ARIMA predictor may converge in fast learning pace with admirable performance. Three examples are used to test the proposed approach for forecasting ability. The results by the proposed approach are compared to other approaches. The performance comparison shows that the proposed approach performs appreciably better than the compared approaches. Through the experimental results, the proposed approach has shown excellent prediction performance.
机译:时间序列预测是系统建模研究中一个重要且广泛关注的话题。我们使用神经模糊系统(NFS)与自回归综合移动平均(ARIMA)模型和新颖的混合学习方法,为时间序列预测问题提出了一种新的计算智能方法。提出的智能系统称为NFS-ARIMA模型,它用作预测问题的自适应非线性预测器。对于NFS-ARIMA,重点在于模糊If-Then规则的设计,其中ARIMA模型嵌入在If-Then规则的后续部分中。对于混合学习方法,将众所周知的粒子群优化(PSO)算法和递归最小二乘估计器(RLSE)以混合方式组合在一起,从而可以有效地更新NFS-ARIMA的自由参数。 PSO用于更新所提出的预测变量的If-part参数,而RLSE用于修改then-part参数。使用混合的PSO-RLSE学习方法,NFS-ARIMA预测器可以收敛于快速的学习速度和令人赞叹的性能。使用三个示例来检验所提出的预测能力方法。所提出的方法的结果与其他方法进行了比较。性能比较表明,所提出的方法比所比较的方法具有明显更好的性能。通过实验结果,所提出的方法具有很好的预测性能。

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