Homogenization of the finite-length fibre composite materials by boundary meshless type method

被引:11
|
作者
Murcinkova, Zuzana [1 ]
Novak, Pavol [3 ]
Kompis, Vladimir [2 ]
Zmindak, Milan [3 ]
机构
[1] Tech Univ Kosice, Fac Mfg Technol, Bayerova 1, Presov 08001, Slovakia
[2] Univ Zilina, Fac Management Sci & Informat, Univerzitna 1, Zilina 01026, Slovakia
[3] Univ Zilina, Fac Mech Engn, Univerzitna 1, Zilina 01026, Slovakia
关键词
Finite-length fibre; Reinforcing effect; Method of continuous source function; Homogenization; Parallel computational model; REINFORCED COMPOSITES; ELEMENT; MODEL;
D O I
10.1007/s00419-018-1342-5
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
The paper presents the process of homogenization of the composite material properties obtained by method of continuous source functions developed for simulation both elasticity and heat conduction in composite material reinforced by finite-length regularly distributed, parallel, overlapping fibres. The interaction (fibre-fibre, fibre-matrix) of physical micro-fields influences the composite behaviour. Comparing with finite element method (FEM), the interaction can be simulated either by very fine FE mesh or the interaction is smoothed. The presented computational method is a mesh-reducing boundary meshless type method. The increase in computational efficiency is obtained by use of parallel MATLAB in presented computational models. The stiffness/conductivity is incrementally reduced starting with superconductive/rigid material properties of fibres and the fibre-matrix interface boundary conditions are satisfied by the iterative procedure. The computational examples presented in paper show the homogenized properties of finite-length fibre composites; the thermal and elasticity behaviour of the finite-length fibre composites; the similarities and differences in composite behaviour in thermal and elasticity problems; the control volume element for homogenization of composite materials reinforced by finite-length fibres with the large aspect ratio (length/diameter). The behaviour of the finite-length fibre composite will be shown in similar the heat conduction and elasticity problems. Moreover, the paper provides the possibilities and difficulties connected with present numerical models and suggested ways for further developments.
引用
收藏
页码:789 / 804
页数:16
相关论文
共 39 条
  • [1] Homogenization of the finite-length fibre composite materials by boundary meshless type method
    Zuzana Murčinková
    Pavol Novák
    Vladimír Kompiš
    Milan Žmindák
    Archive of Applied Mechanics, 2018, 88 : 789 - 804
  • [2] Special-purpose elements to impose Periodic Boundary Conditions for multiscale computational homogenization of composite materials with the explicit Finite Element Method
    Sadaba, S.
    Herraez, M.
    Naya, F.
    Gonzalez, C.
    Llorca, J.
    Lopes, C. S.
    COMPOSITE STRUCTURES, 2019, 208 : 434 - 441
  • [3] Homogenization and boundary layers in domains of finite type
    Zhuge, Jinping
    COMMUNICATIONS IN PARTIAL DIFFERENTIAL EQUATIONS, 2018, 43 (04) : 549 - 584
  • [4] A Broadband Electromagnetic Homogenization Method for Composite Materials
    Al Achkar, Ghida
    Pichon, Lionel
    Benjelloun, Nabil
    Daniel, Laurent
    IEEE TRANSACTIONS ON MAGNETICS, 2018, 54 (03)
  • [5] Analysis of fibre waviness effect through homogenization approach for the prediction of effective thermal conductivities of FRP composite using finite element method
    Mahesh, C.
    Govindarajulu, K.
    Murthy, V. Balakrishna
    BULLETIN OF MATERIALS SCIENCE, 2016, 39 (03) : 847 - 855
  • [6] Homogenization method for dynamic viscoelastic analysis of composite materials
    Koishi, M
    Shiratori, M
    Miyoshi, T
    Kabe, K
    JSME INTERNATIONAL JOURNAL SERIES A-SOLID MECHANICS AND MATERIAL ENGINEERING, 1997, 40 (03): : 306 - 312
  • [7] A Homogenization Method for Pre-Impregnated Composite Materials
    Teodorescu-Draghicescu, Horatiu
    Vlase, Sorin
    Chiru, Anghel
    Scutaru, Maria Luminita
    Motoc, Dana Luca
    WORLD CONGRESS ON ENGINEERING 2009, VOLS I AND II, 2009, : 1563 - +
  • [8] A Novel Hybrid Boundary-Type Meshless Method for Solving Heat Conduction Problems in Layered Materials
    Xiao, Jing-En
    Ku, Cheng-Yu
    Huang, Wei-Po
    Su, Yan
    Tsai, Yung-Hsien
    APPLIED SCIENCES-BASEL, 2018, 8 (10):
  • [9] An extension of the Secant Method for the homogenization of the nonlinear behavior of composite materials
    Bardella, L
    INTERNATIONAL JOURNAL OF ENGINEERING SCIENCE, 2003, 41 (07) : 741 - 768
  • [10] Numerical homogenization of heterogeneous and cellular materials utilizing the finite cell method
    Duester, Alexander
    Sehlhorst, Hans-Georg
    Rank, Ernst
    COMPUTATIONAL MECHANICS, 2012, 50 (04) : 413 - 431