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Amplitude-dependent Contraction/Elongation of Nonlinear Lamb Waves

机译:非线性兰姆波随振幅的收缩/伸长

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Nonlinear elastic guided waves find application in various disciplines of science and engineering, such as nondestructive testing and structural health monitoring. Recent recognition and quantification of their amplitude-dependent changes in spectral properties has contributed to the development of new monitoring concepts for mechanical structures. The focus of this work is to investigate and predict amplitude-dependent shifts in Lamb wave dispersion curves. The theory for frequency/wavenumber shifts for plate waves, based on a Lindstedt-Poincare perturbation approach, was presented by the authors in previous years. Equivalently, spectral properties changes can be seen as wavelength contraction/elongation. Within the proposed framework, the wavelength of a Lamb wave depends on several factors; e.g., wave amplitude and second-, third- and fourth-order elastic constants, and others. Various types of nonlinear effects are considered in presented studies. Sensitivity studies for model parameters, i.e. higher-order elastic constants, are performed to quantify their influence on Lamb wave frequency/wavenumber shifting, and to identify the key parameters governing wavelength tuning.
机译:非线性弹性导波可用于科学和工程的各个学科,例如无损检测和结构健康监测。它们的幅度相关的光谱特性变化的最新认识和量化为机械结构的新监测概念的发展做出了贡献。这项工作的重点是研究和预测兰姆波色散曲线中与振幅有关的位移。作者在前几年提出了一种基于Lindstedt-Poincare摄动法的板波频率/波数移位理论。等效地,光谱特性的变化可以看作是波长的收缩/伸长。在建议的框架内,兰姆波的波长取决于几个因素。例如,波幅和二阶,三阶和四阶弹性常数等。在目前的研究中考虑了各种类型的非线性效应。进行了模型参数(即高阶弹性常数)的敏感性研究,以量化它们对Lamb波频率/波数漂移的影响,并确定控制波长调谐的关键参数。

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