反向传播神经网络在爆炸后再入时间预测中的应用

Jinrui Zhang, C. Li, Ting-Xiu Zhang
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引用次数: 1

摘要

准确预测爆炸后再入时间可以提高生产率,显著减少事故发生。时间预测的经验公式是实用的,但缺乏准确性。本文提出了一种基于反向传播神经网络(BPNN)的新方法来解决这一问题。考虑新风量、职业暴露限值、每千克炸药有毒气体量和巷道长度,建立数值模型,记录300点样本数据。然后建立了隐层6个神经元的BPNN模型,并从均方根误差(RMSE)、决定系数(R2)、平均绝对误差(MAE)和平方和误差(SSE)四个指标来讨论预测性能。此外,还引入了一个具有代表性的经验公式,并对其进行了校正。结果表明,与经验公式的RMSE为76.89 (R2: 0.90, MAE: 42.06, SSE: 526147)相比,BPNN模型的表现更为显著,RMSE为21.45 (R2: 0.99, MAE: 10.78, SSE: 40934)。因此,BPNN模型是一种较好的预测爆炸后再入时间的方法。为了更好的实际应用,它被嵌入到软件中。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Application of Back-Propagation Neural Network in the Post-Blast Re-Entry Time Prediction
Predicting the post-blast re-entry time precisely can improve productivity and reduce accidents significantly. The empirical formulas for the time prediction are practical to implement, but lack accuracy. In this study, a novel method based on the back-propagation neural network (BPNN) was proposed to tackle the drawbacks. A numerical model was constructed and 300 points of sample data were recorded, with consideration to fresh air volume, occupational exposure limit, toxic gas volume per kg of explosives and roadway length. The BPNN model with six neurons in a hidden layer was then developed and prediction performance was discussed in terms of four indicators, namely, the root mean square error (RMSE), the coefficient of determination (R2), the mean absolute error (MAE) and the sum of squares error (SSE). Furthermore, one representative empirical formula was introduced and calibrated for the comparison. The obtained results showed that the BPNN model had a more remarkable performance, with RMSE of 21.45 (R2: 0.99, MAE: 10.78 and SSE: 40934), compared to the empirical formula, with RMSE of 76.89 (R2: 0.90, MAE: 42.06 and SSE: 526147). Hence, the BPNN model is a superior method for predicting the post-blast re-entry time. For better practical application, it was then embedded into the software.
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