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Analytical solution for magnetic field of cylindrical defect in eddy current nondestructive testing

机译:涡流无损检测中圆柱缺陷磁场的分析解

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摘要

In metal components, a defect frequently causes the failure of the components and results in serious accidents consequently. Eddy current nondestructive testing method is one of the most effective testing approaches to quantitatively monitor the defects both in non-ferrite metal and in ferrite metal. Therefore, knowledge of the magnetic field is necessary to deeply understand the mechanism of eddy current nondestructive technique in defect characterization. In this paper, an analytical expression for the magnetic field for a cylindrical defect in metal in eddy current testing system is proposed by solving the partial differential equations. Firstly, a conductive metal plate with a cylindrical defect is modeled for the cylindrical coil with rectangular cross-section, and the analytical expression to the magnetic potential vector is obtained. Then, the series form expressions are extended to calculate the axial component of magnetic induction intensity B-z and is computed on the MATLAB platform. Finally, a finite element model is setup to validate the proposed analytical expression for the magnetic field. The results show that the magnetic field calculated by the analytical method is in good agreement with that calculated by finite element method, and the calculation efficiency of the analytical method is higher than that of FEM. The proposed expressions not only can be readily used to investigate the quantitative relationship of the cylindrical defects in a conductive metal, but also it is expected to be extended to seek the theoretical expression for the elliptic defect and also for the natural defect in key structures (e.g. oil pipe, rail track, iron bridge, oil tank, ocean ship) by using (pulsed) eddy current nondestructive technique.
机译:在金属部件中,缺陷经常导致组件的失效并导致严重事故。涡流非破坏性测试方法是定量监测非铁氧体金属和铁氧体金属中的缺陷的最有效的测试方法之一。因此,必须了解磁场的知识,以深入理解涡流无损技术在缺陷表征中的机制。本文通过求解部分微分方程,提出了一种通过求解部分微分方程来提出涡流测试系统中金属中圆柱形缺陷磁场的分析表达。首先,具有圆柱形缺陷的导电金属板对于具有矩形横截面的圆柱形线圈,获得与磁电势向量的分析表达。然后,延伸串联形式表达式以计算磁感应强度B-Z的轴向分量,并在MATLAB平台上计算。最后,设置有限元模型以验证磁场的所提出的分析表达式。结果表明,通过分析方法计算的磁场与通过有限元方法计算的良好一致,分析方法的计算效率高于FEM的计算效率。所提出的表达式不仅可以容易地用于研究导电金属中的圆柱形缺陷的定量关系,而且还预期延伸以寻求椭圆缺陷的理论表达,以及关键结构中的自然缺陷(例如油管,铁路轨道,铁桥,油箱,海船使用(脉冲)涡流无损技术。

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