Simulation of the propagation of acoustic waves by the finite element method

被引:6
|
作者
Sych, T. V. [1 ]
Gerasimov, S. I.
Kuleshov, V. K.
机构
[1] Siberian State Railway Univ, Novosibirsk 630049, Russia
关键词
acoustic emission; finite-element method; modeling of acoustic waves;
D O I
10.1134/S1061830912030072
中图分类号
TB3 [工程材料学];
学科分类号
0805 ; 080502 ;
摘要
The results of numerical (in the COSMOS/M environment) and physical simulations of the processes of acoustic-wave propagation in homogeneous linear, flat, and bulk bodies are presented. The characteristics of longitudinal waves as functions of the boundary conditions (rigid and hinged fixation, interface between media) were obtained numerically. The waveguide properties of models near geometrical concentrators in the form of a hole and a crack were investigated under pulsed external actions. The fields of dynamic displacements and stresses were calculated.
引用
收藏
页码:147 / 152
页数:6
相关论文
共 50 条
  • [41] Numerical Simulation of Ultrasonic Shear Wave Propagation Based on the Finite Element Method
    Ma Jian
    Zhao Yang
    Sun JiHua
    Liu Shuai
    MATERIALS SCIENCE, CIVIL ENGINEERING AND ARCHITECTURE SCIENCE, MECHANICAL ENGINEERING AND MANUFACTURING TECHNOLOGY, PTS 1 AND 2, 2014, 488-489 : 926 - 929
  • [42] Propagation of Guided Elastic Waves in Aircraft Structural Elements by the Spectral Finite Element Method
    Zak, A.
    Ostachowicz, W.
    STRUCTURAL HEALTH MONITORING 2011: CONDITION-BASED MAINTENANCE AND INTELLIGENT STRUCTURES, VOL 2, 2013, : 2560 - 2567
  • [43] THEORETICAL COMPUTATIONS ON RIDGE ACOUSTIC SURFACE WAVES USING FINITE-ELEMENT METHOD
    BURRIDGE, R
    SABINA, FJ
    ELECTRONICS LETTERS, 1971, 7 (24) : 720 - &
  • [44] Finite element dispersion of cylindrical and spherical acoustic waves
    Harari, I
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2001, 190 (20-21) : 2533 - 2542
  • [45] A comparison between finite differences and the spectral-element method for the simulation of the propagation of mechanical waves through fluid/solid interfaces
    Sabatini, Roberto
    Pailhas, Yan
    Urso, Giorgio
    Tesei, Alessandra
    Cristini, Paul
    Xenaki, Angeliki
    GLOBAL OCEANS 2020: SINGAPORE - U.S. GULF COAST, 2020,
  • [46] The Partition of Unity Finite Element Method for the simulation of waves in air and poroelastic media
    Chazot, Jean-Daniel
    Perrey-Debain, Emmanuel
    Nennig, Benoit
    JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2014, 135 (02): : 724 - 733
  • [47] Full Wave Simulation of Waves in ECRIS Plasmas based on the Finite Element Method
    Torrisi, G.
    Mascali, D.
    Neri, L.
    Castro, G.
    Patti, G.
    Di Donato, L.
    Celona, L.
    Sorbello, G.
    Isernia, T.
    Gammino, S.
    Ciavola, G.
    RADIOFREQUENCY POWER IN PLASMAS, 2014, 1580 : 530 - 533
  • [48] Numerical Method for Modeling of Acoustic Waves Propagation
    Dykas, Slawomir
    Wroblewski, Wlodzimierz
    Rulik, Sebastian
    Chmielniak, Tadeusz
    ARCHIVES OF ACOUSTICS, 2010, 35 (01) : 35 - 48
  • [49] A hybrid finite element model for simulation of electromagnetic acoustic transducer (EMAT) based plate waves
    Dhayalan, R.
    Balasubramaniam, Krishnan
    NDT & E INTERNATIONAL, 2010, 43 (06) : 519 - 526
  • [50] Proposal and verification of novel fatigue crack propagation simulation method by finite element method.
    Sano, Temma
    Sasaki, Daisuke
    Koyama, Motomichi
    Hamada, Shigeru
    Noguchi, Hiroshi
    ECF22 - LOADING AND ENVIRONMENTAL EFFECTS ON STRUCTURAL INTEGRITY, 2018, 13 : 1154 - 1158