在深度神经网络中使用 Monte-Carlo Dropout 对榴莲出口进行区间预测

Q3 Mathematics
Patchanok Srisuradetchai, W. Phaphan
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引用次数: 1

摘要

区间预测非常重要,因为它提供的预测具有相关的不确定性,而这些不确定性是点预测所无法捕捉到的。在自然界中,数据包含测量和随机噪声造成的可变性。在机器学习领域,大多数研究都集中在点预测上,而专门针对区间预测的研究相对较少,尤其是在农业等领域。本研究以泰国的榴莲出口为案例。我们采用蒙特卡罗剔除(MCDO)进行区间预测,并研究了各种超参数对蒙特卡罗剔除神经网络(MCDO-NNs)性能的影响。我们的研究结果以传统模型为基准,如季节自回归整合移动平均模型(SARIMA)。研究结果表明,MCDO-NN 优于 SARIMA,均方根误差更低,为 9570.24,R 方值更高,为 0.4837。与 SARIMA 相比,MCDO-NN 得到的区间预测宽度更窄。此外,还观察了超参数的影响,这可作为将 MCDO-NNs 应用于其他农业数据集或具有季节和/或趋势成分的数据集的指南。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Using Monte-Carlo Dropout in Deep Neural Networks for Interval Forecasting of Durian Export
Interval forecasting is essential because it presents predictions with associated uncertainties, which are not captured by point forecasts alone. In nature, data contain variability due to measurement and random noise. In machine learning, most research focuses on point forecasts, with relatively few studies dedicated to interval forecasting, especially in areas such as agriculture. In this study, durian exports in Thailand are used as a case study. We employed Monte Carlo Dropout (MCDO) for interval forecasting and investigated the impact of various hyperparameters on the performance of Monte Carlo Dropout Neural Networks (MCDO-NNs). Our results were benchmarked against traditional models, such as the Seasonal Autoregressive Integrated Moving Average (SARIMA). The findings reveal that MCDO-NN outperforms SARIMA, achieving a lower root mean squared error of 9,570.24 and a higher R-squared value of 0.4837. The interval forecast width obtained from the MCDO-NN was narrower compared to that of SARIMA. Also, the impact of hyperparameters was observed, and it can serve as guidelines for applying MCDO-NNs to other agricultural datasets or datasets with seasonal and/or trend components.
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来源期刊
WSEAS Transactions on Systems and Control
WSEAS Transactions on Systems and Control Mathematics-Control and Optimization
CiteScore
1.80
自引率
0.00%
发文量
49
期刊介绍: WSEAS Transactions on Systems and Control publishes original research papers relating to systems theory and automatic control. We aim to bring important work to a wide international audience and therefore only publish papers of exceptional scientific value that advance our understanding of these particular areas. The research presented must transcend the limits of case studies, while both experimental and theoretical studies are accepted. It is a multi-disciplinary journal and therefore its content mirrors the diverse interests and approaches of scholars involved with systems theory, dynamical systems, linear and non-linear control, intelligent control, robotics and related areas. We also welcome scholarly contributions from officials with government agencies, international agencies, and non-governmental organizations.
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