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Residuals-Based Deep Least Square Support Vector Machine with Redundancy Test Based Model Selection to Predict Time Series

机译:基于残差的深度最小二乘支持向量机,基于冗余测试的模型选择来预测时间序列

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摘要

In this paper,we propose a novel Residuals-Based Deep Least Squares Support Vector Machine (RBD-LSSVM).In the RBD-LSSVM,multiple LSSVMs are sequentially connected.The second LSSVM uses the fitting residuals of the first LSSVM as input time series,and the third LSSVM trains the residuals of the second,and so on.The original time series is the input of the first LSSVM.Additionally,to obtain the best hyper-parameters for the RBD-LSSVM,we propose a model validation method based on redundancy test using Omni-Directional Correlation Function (ODCF).This method is based on the fact when a model is appropriate for a given time series,there should be no information or correlation in the residuals.We propose the use of ODCF as a statistic to detect nonlinear correlation between two random variables.Thus,we can select hyper-parameters without encountering overfitting,which cannot be avoided by only cross validation using the validation set.We conducted experiments on two time series:annual sunspot number series and monthly Total Column Ozone (TCO) series in New Delhi.Analysis of the prediction results and comparisons with recent and past studies demonstrate the promising performance of the proposed RBD-LSSVM approach with redundancy test based model selection method for modeling and predicting nonlinear time series.
机译:本文提出了一种新颖的基于残差的深度最小二乘支持向量机(RBD-LSSVM)。在RBD-LSSVM中,依次连接了多个LSSVM。第二个LSSVM使用第一个LSSVM的拟合残差作为输入时间序列。原始时间序列是第一个LSSVM的输入。此外,为了获得RBD-LSSVM的最佳超参数,我们提出了一种基于模型验证方法在使用全向相关函数(ODCF)进行冗余测试时,此方法基于以下事实:当模型适合给定时间序列时,残差中应该没有信息或不相关。统计量以检测两个随机变量之间的非线性相关性。因此,我们可以选择超参数而不会遇到过度拟合,这只能通过使用验证集进行交叉验证来避免。我们在两个时间序列上进行了实验:年度太阳黑子对新德里的t数序列和每月总柱臭氧(TCO)序列进行分析。与最近和过去的研究进行比较,结果表明,RBD-LSSVM方法与基于冗余测试的模型选择方法一起用于建模和预测,具有令人鼓舞的性能非线性时间序列。

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  • 来源
    《清华大学学报(英文版)》 |2019年第6期|706-715|共10页
  • 作者

    Yanhua Yu; Jie Li;

  • 作者单位

    School of Computer, Beijing University of Posts and Telecommunications, Beijing 100876,China;

    School of Computer, Beijing University of Posts and Telecommunications, Beijing 100876,China;

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