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Learning Representations With Local and Global Geometries Preserved for Machine Fault Diagnosis

机译:通过保留局部和全局几何来学习表示形式,以用于机器故障诊断

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摘要

Recently, deep learning-based representation learning methods have attracted increasing attention in machine fault diagnosis. However, few existing methods consider the geometry of data samples. In this paper, we propose a novel method to obtain representations that preserve the geometry of input data. More specifically, we formulate two cost functions to preserve the local and global geometries of input data, respectively and another cost function to reconstruct the input data. Furthermore, to simplify the training process, we formulate a discrimination cost function based on the label information. By jointly optimizing all cost functions, the method can efficiently learn discriminative representations with the local and global geometry of input data preserved. Furthermore, the proposed method can obtain hierarchical representations without any additional tuning step. On two benchmark datasets, the proposed method demonstrates better fault classification performance and shorter training and test time. Therefore, it is an efficient tool to provide accurate information about machine conditions for making maintenance decision and saving costs.
机译:最近,基于深度学习的表示学习方法在机器故障诊断中引起了越来越多的关注。但是,很少有现有方法考虑数据样本的几何形状。在本文中,我们提出了一种新颖的方法来获取保留输入数据几何形状的表示形式。更具体地说,我们制定了两个成本函数来分别保留输入数据的局部和全局几何形状,并制定另一个成本函数来重构输入数据。此外,为了简化训练过程,我们根据标签信息制定了歧视成本函数。通过共同优化所有成本函数,该方法可以有效地学习具有保留的输入数据的局部和全局几何形状的判别表示。此外,提出的方法无需任何额外的调整步骤即可获得分层表示。在两个基准数据集上,所提出的方法证明了更好的故障分类性能以及更短的训练和测试时间。因此,它是一种有效的工具,可提供有关机器状况的准确信息,以便做出维护决策并节省成本。

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