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Nonlinear forecasting of stream flows using a chaotic approach and artificial neural networks

机译:基于混沌方法和人工神经网络的流量非线性预测

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This paper evaluates the forecasting performance of two nonlinear models, k-nearest neighbor (kNN) and feed-forward neural networks (FFNN), using stream flow data of the Kizilirmak River, the longest river in Turkey. For the kNN model, the required parameters are delay time, number of nearest neighbors and embedding dimension. The optimal delay time was obtained with the mutual information function; the number of nearest neighbors was obtained with the optimization process that minimizes RMSE as a function of the neighbor number and the embedding dimension was obtained with the correlation dimension method. The correlation dimension of the Kizilirmak River was d = 2.702, which was used in forming the input structure of the FFNN. The nearest integer above the correlation dimension (i.e., 3) provided the minimal number of required variables to characterize the system, and the maximum number of required variables was obtained with the nearest integer above the value 2d+1 (Takens, 1981) (i.e., 7). Two FFNN models were developed that incorporate 3 and 7 lagged discharge values and the predicted performance compared to that of the kNN model. The results showed that the kNN model was superior to the FFNN model in stream flow forecasting. However, as a result from the kNN model structure, the model failed in the prediction of peak values. Additionally, it was found that the correlation dimension (if it existed) could successfully be used in time series where the determination of the input structure is difficult because of high inter-dependency, as in stream flow time series.
机译:本文利用土耳其最长的河流基兹利尔马克河的水流数据,评估了两个非线性模型的预测性能,即k最近邻(kNN)和前馈神经网络(FFNN)。对于kNN模型,所需参数为延迟时间,最近邻居数和嵌入维数。利用互信息功能获得了最佳延迟时间。通过使RMSE最小化为邻居数的函数的优化过程获得最近的邻居数,并使用相关维数方法获得嵌入维数。 Kizilirmak河的相关维数为d = 2.702,用于形成FFNN的输入结构。在相关维数之上的最接近整数(即3)提供了表征系统的最小必需变量数,而在数值2d + 1之上的最接近整数获得了最大必需变量数(Takens,1981)(即,7)。开发了两个FFNN模型,该模型合并了3个和7个滞后放电值,并且与kNN模型相比具有预测的性能。结果表明,在流量预测中,kNN模型优于FFNN模型。但是,由于kNN模型结构的结果,该模型无法预测峰值。另外,还发现相关维数(如果存在的话)可以成功地用于时间序列,在该时间序列中,由于相互依存性高而难以确定输入结构,例如在流时间序列中。

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