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粉末冶金导杆类产品缺陷的电磁层析成像有限元仿真

Finite element simulation of electromagnetic tomography for defects in powder metallurgy guide rod products

  • 摘要: 利用有限元仿真分析方法,采用COMSOL Multiphysics仿真软件建立了粉末冶金导杆类零件常见缺口、夹杂缺陷的模型,研究了激励频率、缺陷位置对电磁层析成像(electromagnetic tomography,EMT)系统接收线圈输出电压的影响规律。利用LBP、Tikhonov正则化图像重建算法,重建了粉末冶金导杆类产品缺陷分布图像,并对两种算法的成像精度进行对比分析。结果表明,EMT系统接收线圈输出电压随激励频率的增加而逐渐增加,且EMT系统激励频率与接收线圈输出电压的虚部数值呈现更明显的线性关系,因此,选取线圈电压的虚部数值表征接收线圈输出电压变化趋势更有优势。被测零件中缺陷位置越靠近接收线圈或激励线圈,EMT系统输出电压的虚部数值变化越明显;当激励频率为10 kHz时,更容易识别出粉末冶金导杆类零件中不同位置的缺陷。对比分析LBP和Tikhonov算法的成像质量,Tikhonov算法的重建效果较好,图像中缺口、夹杂缺陷更接近原始模型分布,因此,Tikhonov算法更适用于重建粉末冶金导杆类零件的缺陷图像。

     

    Abstract: Finite element simulations were conducted by COMSOL Multiphysics software to model the common defects in powder metallurgy (PM) guide rod components, such as notches and inclusions. The effects of excitation frequency and defect location on the output voltage of receiving coils in the electromagnetic tomography (EMT) system were systematically investigated. Furthermore, two image reconstruction algorithms, namely linear back projection (LBP) and Tikhonov regularization, were employed to reconstruct the defect distribution images, and the imaging accuracy was comparatively analyzed. The results show that, the output voltage of the receiving coils increases with the excitation frequency, and a clear linear relationship is observed between the frequency and the imaginary part of output voltage. Therefore, the imaginary part of coil voltage is more suitable for characterizing the variation trend of output voltage. In addition, the variation in imaginary part of the output voltage becomes more significant when the defect is closer to either the receiving or excitation coil. Specifically, at an excitation frequency of 10 kHz, the defects at different positions in the PM guide rod components can be more readily identified. A comparison of imaging quality indicates that, the Tikhonov regularization algorithm provides the superior reconstruction performance, as the notches and inclusions in the reconstructed images align more closely with the original model distributions. Hence, the Tikhonov regularization algorithm is more suitable for the defect image reconstruction in PM guide rod components.

     

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