A time-domain spectral finite element method for acoustoelasticity: Modeling the effect of mechanical loading on guided wave propagation

被引:0
|
作者
Dalmora, Andre [1 ,2 ,3 ]
Imperiale, Alexandre [1 ,4 ]
Imperiale, Sebastien [2 ,3 ]
Moireau, Philippe [2 ,3 ]
机构
[1] Univ Paris Saclay, CEA, List, F-91120 Palaiseau, France
[2] Inria Saclay Ile de France, Team M DISIM, Inria, F-91120 Palaiseau, France
[3] CNRS Inst Polytech Paris, Ecole Polytech, LMS, Paris, France
[4] CEA Saclay, LIST DIN, Bat 565 PC 120, F-91191 Gif Sur Yvette, France
关键词
Acousto-elasticity; Shell elements; Time domain spectral finite elements; Structural health monitoring; Ultrasonic testing; VELOCITY; STRESS; LAMB; PLATES; DISCRETIZATION; RECOVERY; METALS;
D O I
10.1016/j.wavemoti.2024.103328
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
Ultrasonic testing techniques such as guided wave -based structural health monitoring aim to evaluate the integrity of a material with sensors and actuators that operate in situ, i.e. while the material is in use. Since ultrasonic wave propagation is sensitive to environmental conditions such as pre -deformation of the structure, the design and performance evaluation of monitoring systems in this context is a complicated task that requires quantitative data and the associated modeling effort. In our work, we propose a set of numerical tools to solve the problem of mechanical wave propagation in materials subjected to pre -deformation. This type of configuration is usually treated in the domain of acoustoelasticity. A relevant modeling approach is to consider two different problems: a quasi -static nonlinear problem for the large displacement field of the structure and a linearized time -domain wave propagation problem. After carefully reviewing the modeling ingredients to represent the configurations of interest, we propose an original combination of numerical tools that leads to a computationally efficient algorithm. More specifically, we use 3D shell elements for the quasi -static nonlinear problem and the time -domain spectral finite element method to numerically solve the wave propagation problem. Our approach can represent any type of material constitutive law, geometry or mechanical solicitation. We present realistic numerical results on 3D cases related to the monitoring of both isotropic and anisotropic materials, illustrating the genericity and efficiency of our method. We also validate our approach by comparing it to experimental data from the literature.
引用
收藏
页数:23
相关论文
共 50 条
  • [31] Newmark method for finite-difference time-domain modeling of wave propagation in frequency-dispersive medium
    Wang Fei
    Wei Bing
    Li Lin-Qian
    ACTA PHYSICA SINICA, 2014, 63 (10)
  • [32] Improved Numerical Modeling of Terahertz Wave Propagation in Epoxy Coating with the Finite-Difference Time-Domain Method
    Tu, Wanli
    Zhong, Shuncong
    Zhang, Qiukun
    Huang, Yi
    Luo, Manting
    COATINGS, 2023, 13 (09)
  • [33] A Benchmark Study of Modeling Lamb Wave Scattering by a Through Hole Using a Time-Domain Spectral Element Method
    Liu, Menglong
    Schmicker, David
    Su, Zhongqing
    Cui, Fangsen
    JOURNAL OF NONDESTRUCTIVE EVALUATION, DIAGNOSTICS AND PROGNOSTICS OF ENGINEERING SYSTEMS, 2018, 1 (02):
  • [34] Time-domain spectral element method for built-in piezoelectric-actuator-induced lamb wave propagation analysis
    Kim, Yujun
    Ha, Sungwon
    Chang, Fu-Kuo
    AIAA JOURNAL, 2008, 46 (03) : 591 - 600
  • [35] A time-domain spectral element method for wave propagation analysis of three-dimensional curved-edge structures
    Yue, Maoling
    Yu, Zexing
    Sun, Jiaying
    Xu, Chao
    Zhendong yu Chongji/Journal of Vibration and Shock, 2024, 43 (20): : 325 - 333
  • [36] Time-domain explicit finite element method for wave propagation of transversely isotropic fluid-saturated porous media
    Li, L. (liliang@bjut.edu.cn), 1600, Chinese Society of Civil Engineering (34):
  • [37] Time-domain analysis of wave propagation in 3-D unbounded domains by the scaled boundary finite element method
    Chen, Xiaojun
    Birk, Carolin
    Song, Chongmin
    SOIL DYNAMICS AND EARTHQUAKE ENGINEERING, 2015, 75 : 171 - 182
  • [38] A time-domain finite element method for Helmholtz equations
    Van, T
    Wood, A
    JOURNAL OF COMPUTATIONAL PHYSICS, 2002, 183 (02) : 486 - 507
  • [39] Time domain spectral element-based wave finite element method for periodic structures
    Mukherjee, Shuvajit
    Gopalakrishnan, S.
    Ganguli, Ranjan
    ACTA MECHANICA, 2021, 232 (06) : 2269 - 2296
  • [40] Time domain spectral element-based wave finite element method for periodic structures
    Shuvajit Mukherjee
    S. Gopalakrishnan
    Ranjan Ganguli
    Acta Mechanica, 2021, 232 : 2269 - 2296