Modeling Elastic Properties of Composites using Asymptotic Averaging Method with Imperfect Interface

被引:1
|
作者
Sokolov A.P. [1 ]
Shchetinin V.N. [1 ]
Kozlov M.Y. [1 ]
机构
[1] Bauman MSTU, Moscow
关键词
adhesion; asymptotic averaging method; composite materials; effective properties of composites; finite element method; homogenization; imperfect interface; interface finite element; interphase layer; parametric identification; soft imperfect interface;
D O I
10.1134/S2070048221020150
中图分类号
学科分类号
摘要
Abstract: The paper presents a modification of the asymptotic averaging method for solving the homogenization problem of elastic properties for composite materials. The elasticity of the phase interface is taken into account. The conditions of a soft imperfect interface are considered, which account for a displacement jump on the phase boundary. A review of the interface-modeling methods in composite materials is presented. The finite element method is used for the numerical implementation of the averaging method. A model of a interface finite element is proposed. Elastic properties averaging is adapted to the presence of a discontinuity in the displacement field. Application limits of the soft imperfect interface are estimated in terms of interphase layer properties. The identification of the interface parameters using experimental data is considered. Computational experiments are conducted for dispersed-reinforced and unidirectional composite with isotropic inclusion. © 2021, Pleiades Publishing, Ltd.
引用
收藏
页码:347 / 359
页数:12
相关论文
共 50 条
  • [21] Improved estimates for the elastic properties of dilute composites with imperfect interfacial bondings of moderate anisotropy
    Gallican, Valentin
    Idiart, Martin I.
    MECCANICA, 2023, 58 (09) : 1799 - 1808
  • [22] Improved estimates for the elastic properties of dilute composites with imperfect interfacial bondings of moderate anisotropy
    Valentin Gallican
    Martín I. Idiart
    Meccanica, 2023, 58 : 1799 - 1808
  • [23] A computational micromechanics approach to evaluate elastic properties of composites with fiber-matrix interface damage
    Barulich, Nestor Dario
    Godoy, Luis Augusto
    Dardati, Patricia Monica
    COMPOSITE STRUCTURES, 2016, 154 : 309 - 318
  • [24] Homogenization of an elastic double-porosity medium with imperfect interface via the periodic unfolding method
    Patrizia Donato
    Iulian Ţenţea
    Boundary Value Problems, 2013
  • [25] Homogenization of an elastic double-porosity medium with imperfect interface via the periodic unfolding method
    Donato, Patrizia
    Tentea, Iulian
    BOUNDARY VALUE PROBLEMS, 2013,
  • [26] DETERMINATION OF EFFECTIVE THERMAL AND THERMO-ELASTIC PROPERTIES OF WOVEN TEXTILE COMPOSITES USING VOXEL BASED VARIATIONAL ASYMPTOTIC UNIT CELL HOMOGENIZATION METHOD
    Nair, Rajeev G.
    Sivasubramonian, B.
    Guruprasad, P. J.
    20TH INTERNATIONAL CONFERENCE ON COMPOSITE MATERIALS, 2015,
  • [27] Modeling of elastic transversely isotropic composite using the asymptotic homogenization method.: Some comparisons with other models
    Guinovart-Díaz, R
    Bravo-Castillero, J
    Rodríguez-Ramos, R
    Martínez-Rosado, R
    Serranía, F
    Navarrete, M
    MATERIALS LETTERS, 2002, 56 (06) : 889 - 894
  • [28] A study on the prediction of the mechanical properties of nanoparticulate composites using the homogenization method with the effective interface concept
    Cho, Maenghyo
    Yang, Seunghwa
    Chang, Seongmin
    Yu, Suyoung
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2011, 85 (12) : 1564 - 1583
  • [29] Modeling and numerical study of the influence of imperfect interface properties on the reflectance function for anisotropic multilayered structures
    Loukkal, A.
    Lematre, M.
    Bavencoffe, M.
    Lethiecq, M.
    JOURNAL OF SOUND AND VIBRATION, 2020, 480
  • [30] Modeling and numerical study of the influence of imperfect interface properties on the reflection coefficient for isotropic multilayered structures
    Loukkal, A.
    Lematre, M.
    Bavencoffe, M.
    Lethiecq, M.
    ULTRASONICS, 2020, 103