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基于解析声弹性模型的导波层析成像应力成像

Stress imaging by guided wave tomography based on analytical acoustoelastic model.

作者信息

Abderahmane Abdellahi, Lhémery Alain, Daniel Laurent

机构信息

Université Paris-Saclay, CEA, LIST, Palaiseau, F-91120, France.

Université Paris-Saclay, CentraleSupélec, CNRS, Group of Electrical Engineering-Paris (GeePs), Gif-sur-Yvette, F-91192 France.

出版信息

J Acoust Soc Am. 2022 May;151(5):2863. doi: 10.1121/10.0010359.

Abstract

A nondestructive method ( M) for stress characterization in plate-like structures is proposed. In this method, the acoustoelastic effects (AEEs) on Lamb and shear horizontal guided waves are used to reconstruct a nonuniform multiaxial stress field. The development of M starts by deriving an analytical acoustoelastic model (An-AEM) to predict AEEs induced by a triaxial stress tensor as a function of the stress components, its orientation, the wave propagation direction, and three acoustoelastic coefficients (AECs). The AECs are independent of stress but specific to each mode. The An-AEM allows one to retrieve the three components of the stress tensor and its orientation from AEEs, assuming the stress to be uniform in the plane of the plate and through its thickness. To deal with stress that is nonuniform in the plane, the An-AEM is combined with time-of-flight straight ray tomography to enable stress field reconstruction. Numerical simulation is used to illustrate how such reconstruction can be performed. It is shown that in some cases, stress components can be reconstructed with arbitrary accuracy, and in other cases, the tensorial nature of stress renders the accuracy of its reconstruction dependent on spatial variations of the stress orientation.

摘要

提出了一种用于板状结构应力表征的无损方法(M)。在该方法中,利用兰姆波和水平剪切导波上的声弹性效应(AEE)来重构非均匀多轴应力场。方法M的开发始于推导一个解析声弹性模型(An-AEM),以预测由三轴应力张量引起的AEE,该张量是应力分量、其方向、波传播方向以及三个声弹性系数(AEC)的函数。AEC与应力无关,但特定于每种模式。An-AEM允许从AEE中检索应力张量的三个分量及其方向,前提是假设应力在板平面内及其厚度方向上是均匀的。为了处理平面内非均匀的应力,将An-AEM与飞行时间直射线层析成像相结合,以实现应力场重构。通过数值模拟来说明如何进行这种重构。结果表明,在某些情况下,可以以任意精度重构应力分量,而在其他情况下,应力的张量性质使得其重构精度取决于应力方向的空间变化。

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