Dynamic Response of Composite Materials with 2D Reduced Micromorphic Model

被引:0
|
作者
A. R. El Dhaba
C. W. Lim
机构
[1] Damanhour University,Department of Mathematics, Faculty of Science
[2] City University of Hong Kong,Department of Architecture and Civil Engineering
来源
关键词
Composite materials; Finite element method (FEM); Reduced micromorphic model; Wave propagation;
D O I
暂无
中图分类号
学科分类号
摘要
In this article, we introduce a complete set of constitutive relations and field equations for the linear reduced micromorphic model. We further investigate the internal variables and their relationship in the case of two-dimensional (2D) wave propagation. The dynamic response is investigated for composite materials, which is due to an external wave in two dimensions applied at the boundary of the considered domain. Analytical solutions for the model are unavailable at this stage due to dependency of the field equations on spatial and time variables in a complicated manner. A finite element approach is adopted to derive approximate solutions for the field equations, and numerical finite element solutions for the internal fields are presented in detail and discussed.
引用
收藏
页码:603 / 615
页数:12
相关论文
共 50 条
  • [31] REDUCED PLATE MODEL USED FOR 2D TRAVELING WAVE PROPAGATION
    Malladi, V. V. N. Sriram
    Albakri, Mohammad
    Tarazaga, Pablo A.
    Gugercin, Serkan
    ASME CONFERENCE ON SMART MATERIALS, ADAPTIVE STRUCTURES AND INTELLIGENT SYSTEMS, 2015, VOL 1, 2016,
  • [32] Photonics of 2D materials
    Zhang, Han
    Wang, Junzhuan
    Hasan, Tawfique
    Bao, Qiaoliang
    OPTICS COMMUNICATIONS, 2018, 406 : 1 - 2
  • [33] 2D mesoporous materials
    Ai, Yan
    Li, Wei
    Zhao, Dongyuan
    NATIONAL SCIENCE REVIEW, 2022, 9 (05)
  • [34] NEW 2D MATERIALS
    Naguib, Michael
    ADVANCED MATERIALS & PROCESSES, 2022, 180 (04): : 8 - 9
  • [35] Bromination of 2D materials
    Freiberger, Eva Marie
    Steffen, Julien
    Waleska-Wellnhofer, Natalie J.
    Hemauer, Felix
    Schwaab, Valentin
    Goerling, Andreas
    Steinrueck, Hans-Peter
    Papp, Christian
    NANOTECHNOLOGY, 2024, 35 (14)
  • [36] Exploiting 2D materials
    Won, Rachel
    NATURE PHOTONICS, 2025, 19 (04) : 348 - 349
  • [37] NONLINEAR DYNAMIC MODEL OF KINETOCILIA MOTION: 2D CASE
    Ogneva, Irina V.
    Eliseev, Vladimir V.
    REVIEWS ON ADVANCED MATERIALS SCIENCE, 2009, 20 (02) : 158 - 165
  • [38] Valleytronics in 2D materials
    Schaibley, John R.
    Yu, Hongyi
    Clark, Genevieve
    Rivera, Pasqual
    Ross, Jason S.
    Seyler, Kyle L.
    Yao, Wang
    Xu, Xiaodong
    NATURE REVIEWS MATERIALS, 2016, 1 (11):
  • [39] The ABC of 2D materials
    Alberto F. Morpurgo
    Nature Physics, 2015, 11 (8) : 625 - 626
  • [40] Dynamic behavior of cluster observables for the 2d Ising model
    Wanzeller, Wanderson G.
    Mendes, Tereza
    Krein, Gastao
    BRAZILIAN JOURNAL OF PHYSICS, 2006, 36 (3A) : 657 - 659