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Improving the accuracy of intelligent forecasting models using the Perturbation Theory

机译:利用微扰理论提高智能预测模型的准确性

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In time series analysis and forecasting, machine learning (ML) models have been widely used due to their flexibility and accuracy. However, the tuning process of their parameters is a hard task, mainly when complex time series are addressed. So, it is difficult to guarantee the optimal adjustment of the ML model parameters. This paper proposes a recursive approach based on the Perturbation theory to correct the forecasting of ML models. From the initial forecasting given by an ML model, a new ML model is trained using the error series (the difference between the actual series and forecasting) of the first model to decrease the overall error of the system. This process can be recursively repeated until convergence or some stop criterion. The response of the perturbative approach is composed of the sum of the predictions (perturbations) of the ML models trained in each recursion. The proposed approach is investigated with four ML models: Support Vector Regression, Multilayer Perceptron, Long Short-Term Memory, and Radial Basis Function network. The evaluation is performed with an experimental investigation conducted on four time series: Canadian Lynx, Sunspot, Star Brightness, and S&P500 index. The results show that the perturbative approach improves significantly the accuracy of all evaluated ML models.
机译:在时间序列分析和预测中,机器学习(ML)模型因其灵活性和准确性而被广泛使用。但是,主要是在解决复杂的时间序列时,对它们的参数进行调整是一项艰巨的任务。因此,难以保证对ML模型参数的最佳调整。本文提出了一种基于摄动理论的递归方法来校正机器学习模型的预测。从ML模型给出的初始预测中,使用第一个模型的误差序列(实际序列与预测之间的差)训练新的ML模型,以减少系统的整体误差。可以递归地重复此过程,直到收敛或停止准则为止。摄动方法的响应由每次递归中训练的ML模型的预测(摄动)之和组成。所提出的方法用四种ML模型进行了研究:支持向量回归,多层感知器,长短期记忆和径向基函数网络。评估是通过对四个时间序列进行的实验研究进行的:加拿大山猫,太阳黑子,星光亮度和S&P500指数。结果表明,摄动方法显着提高了所有评估的ML模型的准确性。

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