ATHENA 3D: A finite element code for ultrasonic wave propagation

被引:2
|
作者
Rose, C. [1 ]
Rupin, F. [2 ]
Fouquet, T. [1 ]
Chassignole, B. [2 ]
机构
[1] EDF R&D SINETICS, Clamart 92, France
[2] EDF R&D MMC, Moret Sur Loing, France
关键词
WELDS;
D O I
10.1088/1742-6596/498/1/012009
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
The understanding of wave propagation phenomena requires use of robust numerical models. 3D finite element (FE) models are generally prohibitively time consuming However, advances in computing processor speed and memory allow them to be more and more competitive. In this context, EDF R&D developed the 3D version of the well-validated FE code ATHENA2D. The code is dedicated to the simulation of wave propagation in all kinds of elastic media and in particular, heterogeneous and anisotropic materials like welds. It is based on solving elastodynamic equations in the calculation zone expressed in terms of stress and particle velocities. The particularity of the code relies on the fact that the discretization of the calculation domain uses a Cartesian regular 3D mesh while the defect of complex geometry can be described using a separate (2D) mesh using the fictitious domains method. This allows combining the rapidity of regular meshes computation with the capability of modelling arbitrary shaped defects. Furthermore, the calculation domain is discretized with a quasi-explicit time evolution scheme. Thereby only local linear systems of small size have to be solved. The final step to reduce the computation time relies on the fact that ATHENA3D has been parallelized and adapted to the use of HPC resources. In this paper, the validation of the 3D FE model is discussed. A cross-validation of ATHENA 3D and CIVA is proposed for several inspection configurations. The performances in terms of calculation time are also presented in the cases of both local computer and computation cluster use.
引用
收藏
页数:11
相关论文
共 50 条
  • [31] 3D Finite Element Modelling of Guided Wave Scattering at Delaminations in Composites
    Murat, Bibi Intan Suraya
    Fromme, Paul
    42ND ANNUAL REVIEW OF PROGRESS IN QUANTITATIVE NONDESTRUCTIVE EVALUATION: INCORPORATING THE 6TH EUROPEAN-AMERICAN WORKSHOP ON RELIABILITY OF NDE, 2016, 1706
  • [32] A 3D boundary element code for the analysis of OWC wave-power plants
    Brito-Melo, A
    Sarmento, AJNA
    Clément, AH
    Delhommeau, G
    PROCEEDINGS OF THE NINTH (1999) INTERNATIONAL OFFSHORE AND POLAR ENGINEERING CONFERENCE, VOL 1, 1999, 1999, : 188 - 195
  • [33] Finite Element High-Performance Code for Seismic Wave Propagation in Heterogeneous Media
    Martins, C. J.
    PROCEEDINGS OF THE SECOND INTERNATIONAL CONFERENCE ON PARALLEL, DISTRIBUTED, GRID AND CLOUD COMPUTING FOR ENGINEERING, 2011, 95
  • [34] A finite element for viscothermal wave propagation
    Kampinga, W. R.
    Wijnant, Y. H.
    de Boer, A.
    PROCEEDINGS OF ISMA 2008: INTERNATIONAL CONFERENCE ON NOISE AND VIBRATION ENGINEERING, VOLS. 1-8, 2008, : 4271 - 4278
  • [35] Modeling of ultrasonic wave propagation in teeth using PSpice: A comparison with finite element models
    Ghorayeb, SR
    Maione, E
    La Magna, V
    IEEE TRANSACTIONS ON ULTRASONICS FERROELECTRICS AND FREQUENCY CONTROL, 2001, 48 (04) : 1124 - 1131
  • [36] A FINITE-ELEMENT STUDY OF ULTRASONIC WAVE-PROPAGATION AND SCATTERING IN AN ALUMINUM BLOCK
    LUDWIG, R
    LORD, W
    MATERIALS EVALUATION, 1988, 46 (01) : 108 - 113
  • [37] Finite element simulation of ultrasonic wave propagation in a dental implant for biomechanical stability assessment
    Romain Vayron
    Vu-Hieu Nguyen
    Romain Bosc
    Salah Naili
    Guillaume Haïat
    Biomechanics and Modeling in Mechanobiology, 2015, 14 : 1021 - 1032
  • [38] Finite element simulation of ultrasonic wave propagation in a dental implant for biomechanical stability assessment
    Vayron, Romain
    Vu-Hieu Nguyen
    Bosc, Romain
    Naili, Salah
    Haiat, Guillaume
    BIOMECHANICS AND MODELING IN MECHANOBIOLOGY, 2015, 14 (05) : 1021 - 1032
  • [39] Efficient boundary element method for 3D transient acoustic wave propagation problems
    Wiebe, T.
    Zeitschrift fuer Angewandte Mathematik und Mechanik, ZAMM, Applied Mathematics and Mechanics, 1996, 76 (suppl 5):
  • [40] Nonlinear Spectral-Element Method for 3D Seismic-Wave Propagation
    He, Chun-Hui
    Wang, Jin-Ting
    Zhang, Chu-Han
    BULLETIN OF THE SEISMOLOGICAL SOCIETY OF AMERICA, 2016, 106 (03) : 1074 - 1087