INVESTIGATING THE EFFECT OF UNIAXIAL STRESS ON GUIDED WAVE PROPAGATION IN PLATES BY WAVE FINITE ELEMENT METHOD

被引:0
|
作者
Zhang, Xu [1 ]
Liu, Gang [1 ]
Chen, Lei [1 ]
机构
[1] China Univ Petr East China, Qingdao, Peoples R China
关键词
ultrasonic guided wave technology; dispersion characteristics; wave finite element; prestress; nondestructive testing;
D O I
暂无
中图分类号
TH [机械、仪表工业];
学科分类号
0802 ;
摘要
As an important part of long-range nondestructive testing and structural health monitoring technology, ultrasonic guided wave technology has been used in a wide range of applications in aerospace, petrochemical, transportation, and other fields. This paper extends the previously developed wave finite element method by introducing the prestressing effect in Murnaghan hyperelastic materials and solving the dispersion curves of prestressed waveguide structures. Furthermore, this paper proposes a mode-tracking algorithm based on image sequential alignment that can achieve the multi-mode classification of guided wave dispersion curves and compare the changes in propagation characteristics of different guided wave modes. The results reveal that the change in guided wave phase velocity produced by prestressing is related to the applied stress, frequency-thickness product, and propagation direction and that the susceptibility of different guided wave modes to prestress varies. Finally, the model approach is validated by comparing its predictions to theoretical results from the literature, which match remarkably well. This study is an important guideline for the preferential selection of environmentally insensitive guided wave modes and excitation frequencies, correction of detection signals, and accurate assessment of engineering structure damage information in ultrasonic guided wave technology engineering applications.
引用
收藏
页数:9
相关论文
共 50 条
  • [1] Finite element modeling of guided wave propagation in plates
    Kumar, KMM
    Ramaswamy, S
    Kommareddy, V
    Baskaran, G
    Sun, ZQ
    Kirkire, G
    REVIEW OF PROGRESS IN QUANTITATIVE NONDESTRUCTIVE EVALUATION, VOLS 25A AND 25B, 2006, 820 : 118 - 125
  • [2] FINITE ELEMENT STUDY OF TRANSIENT WAVE PROPAGATION IN PLATES.
    Sansalone, Mary
    Carino, Nicholas J.
    Hsu, Nelson N.
    Journal of Research of the National Bureau of Standards (United States), 1987, 92 (04): : 267 - 278
  • [3] GUIDED WAVE PROPAGATION IN THERMAL MEDIA THROUGH THE SEMI ANALYTICAL FINITE ELEMENT METHOD
    Bouchoucha, Faker
    Chaabane, Sonda
    Ichchou, Mohamed Najib
    Haddar, Mohamed
    JOURNAL OF THEORETICAL AND APPLIED MECHANICS, 2016, 54 (01) : 285 - 293
  • [4] Simulation of the finite element method on wave propagation in cylinders
    Wu, XM
    Qian, ML
    PROGRESS IN NATURAL SCIENCE, 2001, 11 : S265 - S268
  • [5] A finite element method enriched for wave propagation problems
    Ham, Seounghyun
    Bathe, Klaus-Juergen
    COMPUTERS & STRUCTURES, 2012, 94-95 : 1 - 12
  • [6] A FINITE-ELEMENT STUDY OF TRANSIENT WAVE-PROPAGATION IN PLATES
    SANSALONE, M
    CARINO, NJ
    HSU, NN
    JOURNAL OF RESEARCH OF THE NATIONAL BUREAU OF STANDARDS, 1987, 92 (04): : 267 - 278
  • [7] The partition of unity finite element method for elastic wave propagation in Reissner-Mindlin plates
    Hu, N.
    Wang, H. H.
    Yan, B.
    Fukunaga, H.
    Mahapatra, D. Roy
    Gopalakrishnan, S.
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2007, 70 (12) : 1451 - 1479
  • [8] The effect of pre-stresses on guided wave propagation in plates
    Peddeti, Kranthi
    Santhanam, Sridhar
    NONDESTRUCTIVE CHARACTERIZATION AND MONITORING OF ADVANCED MATERIALS, AEROSPACE, AND CIVIL INFRASTRUCTURE 2017, 2017, 10169
  • [9] INVESTIGATION OF STRESS WAVE PROPAGATION IN BRAIN TISSUES THROUGH THE USE OF FINITE ELEMENT METHOD
    Zhang, Biaobiao
    Shepard, W. Steve, Jr.
    Floyd, Candace L.
    PROCEEDINGS OF THE ASME INTERNATIONAL MECHANICAL ENGINEERING CONGRESS AND EXPOSITION 2010, VOL 2, 2012, : 415 - +
  • [10] Wave boundary element to study Lamb wave propagation in plates
    Jin, J
    Quek, ST
    Wang, Q
    JOURNAL OF SOUND AND VIBRATION, 2005, 288 (1-2) : 195 - 213