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Investigation of a Weld Crack in Eddy Current Testing Using the Finite Element Method

机译:用有限元法研究涡流试验焊缝裂纹

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Surface-breaking cracks in welds can be detected with the eddy current method. However, the experimental evaluation of the method for example in terms of probability of detection is often carried out with the use of test pieces including fatigue cracks and manufactured notches. There is a need to understand the difference between, on one hand, cracks formed in welds and, on the other hand, fatigue cracks or notches. Here, this difference is studied by evaluation of the characteristics of a weld crack by the use of a mathematical model. The finite element method is used in order to predict eddy current signal responses to cracks. The crack is described as a surface in the model where a boundary condition is applied corresponding to an electrically isolating layer. It is shown that the complex geometry of the crack can be included in the finite element model. The weld cracks studied here are showing a larger signal response compared to closed cracks. A larger volume of the damage is expected to be responsible for the increased impedance response which can be even larger than the response encountered from the interaction with an artificially created notch of equal size.
机译:可以通过涡流方法检测焊缝中的表面破碎裂缝。然而,例如在检测概率方面的方法的实验评估通常是使用试验件,包括疲劳裂缝和制造的凹口。需要了解在焊缝中形成的裂缝之间的差异,另一方面,疲劳裂缝或缺口。这里,通过使用数学模型评估焊缝裂纹的特性来研究这种差异。使用有限元方法以预测涡流信号响应裂缝。裂缝被描述为模型中的表面,其中施加与电隔离层相对应的边界条件。结果表明,裂缝的复杂几何形状可以包括在有限元模型中。与闭合裂缝相比,研究的焊缝裂缝显示出更大的信号响应。预计损坏的较大损坏将负责增加的阻抗响应,这甚至可以大于与具有相同尺寸的相互作用的相互作用遇到的响应的响应。

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