使用图像智能的统计质量控制:一种稀疏学习方法

Yicheng Kang
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引用次数: 4

摘要

图像采集技术的进步使采集大量图像数据变得方便、经济。在制造业和服务业中,图像越来越多地用于质量控制目的,因为它们能够快速提供有关产品几何形状、表面缺陷和不符合模式的信息。在生产线监控中,图像数据通常采用图像流的形式,这意味着来自过程的图像是随着时间的推移而收集的。在这些应用程序中,一个基本任务是正确分析图像数据流。由于几个原因,这个映像监视问题具有挑战性。首先,图像通常具有复杂的结构,如边缘和奇异点,这使得许多传统的平滑方法不适用。其次,典型的灰度图像包含数万个像素,因此数据是高维的。统计过程控制(SPC)文献表明,当数据维数较高时,传统的多元控制图检测过程位移的能力有限。在本文中,我们提出使用二维小波基变换图像,并通过基于稀疏学习的多元控制图监测小波系数。通过将稀疏学习算法应用于我们的质量控制问题,该方法能够及时检测小波系数的偏移,并同时识别这些偏移的系数。将此特征与小波基的定位特性相结合,我们的方法还可以准确地诊断出故障图像区域。此外,所提出的图表统计具有明确的公式,因此易于计算。理论论证和与现有方法的数值比较表明,该方法具有良好的应用效果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Statistical quality control using image intelligence: A sparse learning approach
Advances in image acquisition technology have made it convenient and economic to collect large amounts of image data. In manufacturing and service industries, images are increasingly used for quality control purposes because of their ability to quickly provide information about product geometry, surface defects, and nonconforming patterns. In production line monitoring, image data often take the form of image streams in the sense that images from the process are being collected over time. In such applications, a fundamental task is to properly analyze image data streams. This image monitoring problem is challenging for several reasons. First, images often have complicated structures such as edges and singularities, which render many traditional smoothing methods inapplicable. Second, a typical grayscale image contains tens of thousands of pixels, so the data is high‐dimensional. It has been shown in the statistical process control (SPC) literature that conventional multivariate control charts have limited power of detecting process shifts when the data dimension is high. In this article, we propose to transform images using a two‐dimensional wavelet basis and monitor the wavelet coefficients by sparse learning‐based multivariate control charts. By adapting the sparse learning algorithm to our quality control problem, the proposed method is able to detect shifts in the wavelet coefficients in a timely fashion and simultaneously identify those shifted coefficients. Combining this feature with the localization property of the wavelet basis, our method also enables accurate diagnosis of faulty image regions. In addition, the proposed charting statistics have explicit formulas, so they are easy to compute. Theoretical justifications and numerical comparisons with an existing method show that our method works well in applications.
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