安全断层扫描技术在工业过程测量实施中的比较研究

M. Badawy, N. Ismail, Samir Alamrity, K. Ismail
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引用次数: 0

摘要

电阻抗层析成像(EIT)是一种新的工业成像技术,它可以可视化整个管道的阻抗运行变化,以测量流速剖面分布的工业连续过程。本文提出了一种考虑EIT传感领域三维特性的全三维(3D)管道传感策略。提出的策略包括一个新的三维传感系统和使用有限元建模(FEM)的快进求解器的实现。在本文中,我们有两种不同的图像重建反求解器技术。首先介绍了一步高斯-牛顿求解器重构反解算法的实现,然后介绍了EIT (GREIT)求解器重构反解算法的Graz共识重构算法的实现。并对两种技术的效果进行了比较。本文还介绍了利用自相关函数对EIT系统获得的管道外边缘箱体从上游传感段移动到下游传感段的重构中心图像进行处理的方法。根据我们提出的相关检验结果,相关系数与图像的拟合最佳,一步高斯-牛顿解算器的相关系数在0.8687和0.998之间,GREIT解算器的相关系数在0.5575和0.9115之间。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Comparative Study of Safe Tomography Techniques in Implementation of Industrial Process Measurements
Electrical Impedance Tomography (EIT) is a new technique for industrial imaging that can be used to visualize the runtime changes of impedance entire along a pipeline to measure the industrial continuous processes of flow velocity profile distribution. This paper proposes a full three-dimensional (3D) pipeline sensing strategy that considers the 3D nature of the EIT sensing field. The proposed strategy includes a new 3D sensing system and an implementation of the fast-forward solver using Finite Element Modelling (FEM). In this paper, we have two different techniques of image reconstruction inverse solver. The implementation of the one-step Gauss-Newton solver reconstruction inverse solution algorithm is introduced firstly, and then the implementation of Graz consensus reconstruction algorithm for EIT (GREIT) solver reconstruction inverse solution algorithm is introduced. A comparison of the results of both techniques is introduced also. An application of auto/cross-correlation function for the reconstructed centered images obtained by the EIT system for the box moves from upstream sensing section to downstream sensing section on the outeredge of the pipeline are also introduced. According to the correlation test results of our proposal, the best fit of the correlation coefficient to images was distinguished with a higher correlation coefficient between 0.8687 and 0.998 for one-step Gauss-Newton solver and 0.5575 and 0.9115 for GREIT solver.
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