Multiscale modeling of composite materials by a multifield finite element approach

被引:10
作者
Sansalone, V
Trovalusci, P
Cleri, F
机构
[1] Univ Roma La Sapienza, Dipartimento Ingn Strutturale & Geotecn, I-00197 Rome, Italy
[2] Ctr Ric Casaccia, Ente Nuove Tecnol & Ambiente, Unita Mat & Nuove Tecnol, I-00100 Rome, AD, Italy
关键词
multiscale modeling; composite materials; multifield continua; finite element analysis;
D O I
10.1615/IntJMultCompEng.v3.i4.50
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
We present a multiscale model for composite materials based on the theory of multifield continua. Such a model includes additional fields besides the standard stress and deformation, allowing the representation of microstructures in a continuous medium. The multiscale model was implemented in a new finite element code, MUSCAFE. Numerical examples describing a fiber-reinforced composite material with a porous (microcracked) elastic matrix are presented. We first discuss an uncoupled model, in which the microstructural relaxation does not influence the macroscopic displacement field. Then, the first stage of development of a fully coupled model is described. Here, appropriate coupling tensors describe the interaction between displacement and microstructure at the macroscopic level, thereby reflecting the microscopic interaction laws between microstructural elements and the matrix. The latter laws are derived by a combination of theoretical assumptions and atomistic molecular dynamics simulations.
引用
收藏
页码:463 / 480
页数:18
相关论文
共 17 条
[1]  
Capriz G., 1989, CONTINUA MICROSTRUCT
[2]   A stochastic grain growth model based on a variational principle for dissipative systems [J].
Cleri, F .
PHYSICA A, 2000, 282 (3-4) :339-354
[3]   A mixed solution strategy for the nonlinear analysis of brick masonry walls [J].
Formica, G ;
Sansalone, V ;
Casciaro, R .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2002, 191 (51-52) :5847-5876
[4]   Configurational forces - morphology evolution and finite elements [J].
Gross, G ;
Mueller, R ;
Kolling, S .
MECHANICS RESEARCH COMMUNICATIONS, 2002, 29 (06) :529-536
[5]  
GURTIN ME, 2000, CONFIGURATION FORCES
[6]  
Krajcinovic D., 1996, DAMAGE MECH
[7]   Constitutive Relations for Elastic Microcracked Bodies: From a Lattice Model to a Multifield Continuum Description [J].
Mariano, Paolo Maria ;
Trovalusci, Patrizia .
INTERNATIONAL JOURNAL OF DAMAGE MECHANICS, 1999, 8 (02) :153-173
[8]   Strain localization in elastic micro-cracked bodies [J].
Mariano, PM ;
Stazi, FL .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2001, 190 (43-44) :5657-5677
[9]   Atomistic study of the interaction between a microcrack and a hard inclusion in β-SiC -: art. no. 094108 [J].
Mattoni, A ;
Colombo, L ;
Cleri, F .
PHYSICAL REVIEW B, 2004, 70 (09) :094108-1
[10]  
Maugin G.A., 1993, MAT INHOMOGENEITIES