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Two-dimensional Chebyshev pseudo spectral modal curvature and its application in damage detection for composite plates

机译:二维切比雪夫伪谱模态曲率及其在复合板损伤检测中的应用

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摘要

To overcome the unstable problem in the classical modal curvature method, the two-dimensional Fourier spectral modal curvature method has been proposed in the former work of authors. The existences of the wrap-around effect and the Gibbs phenomenon in the Fourier spectrum-based method, however, necessitate the use of periodic extensions, which affects the efficiency of the modal curvature algorithm. To address the above problems, the two-dimensional Chebyshev pseudo spectral modal curvature is proposed in this work. The presented method inherits the spatial filtering capability and the spectral accuracy of the Fourier spectral modal curvature, and features an efficient modal curvature algorithm in absence of the periodic extension. Numerical and experimental validations are performed on composite structures. Validations show that the proposed method is accurate and effective in the damage detection for the two-dimensional composite structures. (C) 2017 Elsevier Ltd. All rights reserved.
机译:为了克服经典模态曲率方法中的不稳定问题,在以前的工作中已经提出了二维傅立叶谱模态曲率方法。但是,在基于傅立叶频谱的方法中,存在环绕效应和吉布斯现象,因此必须使用周期性扩展,这会影响模态曲率算法的效率。为了解决上述问题,本文提出了二维切比雪夫伪谱模态曲率。所提出的方法继承了傅立叶谱模态曲率的空间滤波能力和谱精度,并且在没有周期性扩展的情况下具有有效的模态曲率算法。对复合结构进行了数值和实验验证。验证表明,该方法在二维复合结构损伤检测中是准确有效的。 (C)2017 Elsevier Ltd.保留所有权利。

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