Extended multiscale finite element method for mechanical analysis of heterogeneous materials
暂无分享,去创建一个
Hong-wu Zhang | Hong-Wu Zhang | Jing-Kai Wu | Jun Lü | Zhen-Dong Fu | Z. Fu | Jingkai Wu | Jun Lü
[1] J. K. Wu,et al. Extended multiscale finite element method for elasto-plastic analysis of 2D periodic lattice truss materials , 2010 .
[2] Xikui Li,et al. A micro–macro homogenization approach for discrete particle assembly – Cosserat continuum modeling of granular materials , 2010 .
[3] Fu Zhen-dong. Generalized plane and space rectangular elements , 2010 .
[4] Zheng Yong-gang. Plane 4 node generalized isoparametric element , 2010 .
[5] Xiaoqing Shi,et al. Numerical simulation of land subsidence induced by groundwater overexploitation in Su-Xi-Chang area, China , 2009 .
[6] Hongwu Zhang,et al. Coupling upscaling finite element method for consolidation analysis of heterogeneous saturated porous media , 2009 .
[7] B. Schrefler,et al. Multiscale Methods for Composites: A Review , 2009 .
[8] Jacob Fish,et al. Toward realization of computational homogenization in practice , 2008 .
[9] C. Miehe,et al. On multiscale FE analyses of heterogeneous structures: from homogenization to multigrid solvers , 2007 .
[10] Bernhard A. Schrefler,et al. Thermo‐mechanical analysis of periodic multiphase materials by a multiscale asymptotic homogenization approach , 2007 .
[11] E Weinan,et al. Heterogeneous multiscale methods: A review , 2007 .
[12] E. Vanden-Eijnden,et al. The Heterogeneous Multiscale Method: A Review , 2007 .
[13] Yalchin Efendiev,et al. Accurate multiscale finite element methods for two-phase flow simulations , 2006, J. Comput. Phys..
[14] 王辉,et al. PARAMETRIC VARIATIONAL PRINCIPLE BASED ELASTIC-PLASTIC ANALYSIS OF HETEROGENEOUS MATERIALS WITH VORONOI FINITE ELEMENT METHOD , 2006 .
[15] Stein Krogstad,et al. A Hierarchical Multiscale Method for Two-Phase Flow Based upon Mixed Finite Elements and Nonuniform Coarse Grids , 2006, Multiscale Model. Simul..
[16] Gengdong Cheng,et al. Comparison of prediction on effective elastic property and shape optimization of truss material with periodic microstructure , 2006 .
[17] Xinwei Wang,et al. On selection of repeated unit cell model and application of unified periodic boundary conditions in micro-mechanical analysis of composites , 2006 .
[18] E Weinan,et al. The heterogeneous multi-scale method for homogenization problems , 2005 .
[19] Li Ren,et al. Finite volume multiscale finite element method for solving the groundwater flow problems in heterogeneous porous media , 2005 .
[20] Thomas Y. Hou,et al. Multiscale modelling and computation of fluid flow , 2005 .
[21] T. Hou,et al. Multiscale Finite Element Methods for Nonlinear Problems and Their Applications , 2004 .
[22] Jørg E. Aarnes,et al. On the Use of a Mixed Multiscale Finite Element Method for GreaterFlexibility and Increased Speed or Improved Accuracy in Reservoir Simulation , 2004, Multiscale Model. Simul..
[23] H. Tchelepi,et al. Multi-scale finite-volume method for elliptic problems in subsurface flow simulation , 2003 .
[24] V Varvara Kouznetsova,et al. Computational homogenization for the multi-scale analysis of multi-phase materials , 2002 .
[25] N. Kikuchi,et al. A class of general algorithms for multi-scale analyses of heterogeneous media , 2001 .
[26] J. Chaboche,et al. FE2 multiscale approach for modelling the elastoviscoplastic behaviour of long fibre SiC/Ti composite materials , 2000 .
[27] Frédéric Feyel,et al. Multiscale FE2 elastoviscoplastic analysis of composite structures , 1999 .
[28] Thomas Y. Hou,et al. Convergence of a multiscale finite element method for elliptic problems with rapidly oscillating coefficients , 1999, Math. Comput..
[29] S. Torquato,et al. Scale effects on the elastic behavior of periodic andhierarchical two-dimensional composites , 1999 .
[30] Mark S. Shephard,et al. Computational plasticity for composite structures based on mathematical homogenization: Theory and practice , 1997 .
[31] Thomas Y. Hou,et al. A Multiscale Finite Element Method for Elliptic Problems in Composite Materials and Porous Media , 1997 .
[32] Somnath Ghosh,et al. Multiple scale analysis of heterogeneous elastic structures using homogenization theory and voronoi cell finite element method , 1995 .
[33] I. Babuska,et al. Special finite element methods for a class of second order elliptic problems with rough coefficients , 1994 .
[34] Sia Nemat-Nasser,et al. Double-inclusion model and overall moduli of multi-phase composites , 1994 .
[35] N. Kikuchi,et al. Preprocessing and postprocessing for materials based on the homogenization method with adaptive fini , 1990 .
[36] E. Sanchez-Palencia,et al. Homogenization Techniques for Composite Media , 1987 .
[37] I. Babuska,et al. Generalized Finite Element Methods: Their Performance and Their Relation to Mixed Methods , 1983 .
[38] R. Christensen,et al. Solutions for effective shear properties in three phase sphere and cylinder models , 1979 .
[39] A. Bensoussan,et al. Asymptotic analysis for periodic structures , 1979 .
[40] Ivo Babuška,et al. Homogenization Approach In Engineering , 1976 .
[41] K. Tanaka,et al. Average stress in matrix and average elastic energy of materials with misfitting inclusions , 1973 .
[42] S. Fenves. Numerical and computer methods in structural mechanics , 1973 .
[43] R. Hill. A self-consistent mechanics of composite materials , 1965 .
[44] S. Shtrikman,et al. A variational approach to the theory of the elastic behaviour of multiphase materials , 1963 .
[45] J. D. Eshelby. The determination of the elastic field of an ellipsoidal inclusion, and related problems , 1957, Proceedings of the Royal Society of London. Series A. Mathematical and Physical Sciences.
[46] S. Timoshenko,et al. Theory of elasticity , 1975 .