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Differential Geometry Based Model for Eddy Current Inspection of U-Bend Sections in Steam Generator Tubes

机译:基于微分几何的蒸汽发生器管U型弯截面涡流检测模型

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摘要

A numerical finite element model, capable of simulating eddy current testing (ECT) of steam generator (SG) tubing in power plants is an ongoing project at MSU. The simulation model software SGTSIM models the free span and tube support regions of the tube with a variety of commercial probes, such as bobbin, pancake, +Point and array probes. The simulation model predicts defect signals which have been validated by experimental ECT data.The modeling of U-Bend segment in steam generator tubes for predicting eddy current probe signals from cracks, wear and pitting in this region poses challenges and is non-trivial. Meshing the geometry in the Cartesian coordinate system will require a large number of elements to model the U-bend region. Also, since the lift-off distance between the probe and tube wall is usually very small, a very fine mesh is required near the lift-off region to accurately describe the eddy current field.This paper presents a U-bend model using differential geometry principles that exploit the result that Maxwell’s equations are covariant with respect to changes of coordinates and independent of metrics [1-2]. The equations remain unaltered in their form, regardless of the choice of the co-ordinate system, provided the electric and magnetic field quantities are represented in the proper tensor densities (contravariant or covariant components) [3-4].The complex shapes are mapped into simple straight sections, while small lift-off is mapped to larger values thus reducing the intrinsic dimension of the mesh and stiffness matrix.
机译:一个能够模拟发电厂蒸汽发生器(SG)管的涡流测试(ECT)的数值有限元模型是MSU正在进行的项目。仿真模型软件SGTSIM使用各种商业探针(例如线轴,煎饼,+ Point和阵列探针)对管道的自由跨度和管道支撑区域进行建模。该仿真模型可预测已通过实验ECT数据验证的缺陷信号。蒸汽发生器管中的U形弯管段建模,以预测该区域的裂缝,磨损和点蚀产生的涡流探头信号,这是一个挑战,而且并非易事。在笛卡尔坐标系中对几何进行网格划分将需要大量元素来对U形弯曲区域进行建模。此外,由于探头与管壁之间的剥离距离通常很小,因此在剥离区域附近需要非常细的网格以准确描述涡流场。本文提出了一种使用微分几何的U型弯曲模型利用麦克斯韦方程在坐标变化方面是协变且独立于度量的结果的原理[1-2]。只要以适当的张量密度(协变或协变分量)表示电场和磁场量,这些方程的形式就不会改变,无论选择坐标系如何[3-4]。绘制复杂形状的图分成简单的直线部分,而较小的提起映射到较大的值,从而减小了网格的固有尺寸和刚度矩阵。

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