基于dropout的神经网络求解刀具磨损预测中的不确定性

IF 2.6 Q2 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Computers Pub Date : 2023-09-19 DOI:10.3390/computers12090187
Arup Dey, Nita Yodo, Om P. Yadav, Ragavanantham Shanmugam, Monsuru Ramoni
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引用次数: 0

摘要

由于数据驱动算法的高预测性能、数据集的可用性以及近年来计算能力的进步,数据驱动算法在预测刀具磨损方面得到了广泛的应用。虽然大多数算法都被认为产生的结果具有很高的精度和准确性,但在实践中并不总是如此。由于数据中的噪声和随机性、冗余和不相关特征的存在以及模型假设,不确定性存在于应用数据驱动算法的不同阶段。由噪声和缺失数据引起的不确定性称为数据不确定性。另一方面,模型的假设和不完善是模型不确定性的原因。本文在刀具磨损预测中考虑了这两种不确定性。应用经验模态分解来降低原始数据的不确定性。此外,Monte Carlo dropout技术用于训练神经网络算法,以结合模型的不确定性。该方法的独特之处在于,它将刀具磨损作为一个区间来估计,区间范围代表了不确定性的程度。使用不同的性能度量矩阵来比较所提出的方法。结果表明,该方法能较好地预测刀具磨损。
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Addressing Uncertainty in Tool Wear Prediction with Dropout-Based Neural Network
Data-driven algorithms have been widely applied in predicting tool wear because of the high prediction performance of the algorithms, availability of data sets, and advancements in computing capabilities in recent years. Although most algorithms are supposed to generate outcomes with high precision and accuracy, this is not always true in practice. Uncertainty exists in distinct phases of applying data-driven algorithms due to noises and randomness in data, the presence of redundant and irrelevant features, and model assumptions. Uncertainty due to noise and missing data is known as data uncertainty. On the other hand, model assumptions and imperfection are reasons for model uncertainty. In this paper, both types of uncertainty are considered in the tool wear prediction. Empirical mode decomposition is applied to reduce uncertainty from raw data. Additionally, the Monte Carlo dropout technique is used in training a neural network algorithm to incorporate model uncertainty. The unique feature of the proposed method is that it estimates tool wear as an interval, and the interval range represents the degree of uncertainty. Different performance measurement matrices are used to compare the proposed method. It is shown that the proposed approach can predict tool wear with higher accuracy.
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来源期刊
Computers
Computers COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS-
CiteScore
5.40
自引率
3.60%
发文量
153
审稿时长
11 weeks
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