Two-scale kinematics and linearization for simultaneous two-scale analysis of periodic heterogeneous solids at finite strain.
type: Item
instance of: scholarly article
title: Two-scale kinematics and linearization for simultaneous two-scale analysis of periodic heterogeneous solids at finite strain.
zbMATH Open document ID: 1054.74038
DOI: 10.1016/S0045-7825(03)00365-7
author: D. Massart
published in: Computer Methods in Applied Mechanics and Engineering
publication date: 2004-01-23T00:00:00Z
Mathematics Subject Classification ID: 74Q05
Mathematics Subject Classification ID: 74E05
Mathematics Subject Classification ID: 74A60
Mathematics Subject Classification ID: 74B20
zbMATH DE Number: 2031311
MaRDI profile type: Publication
Wikidata QID: Q57707978
cites work: Q4189539
cites work: Non-homogeneous media and vibration theory
cites work: Q3331073
cites work: Q3746966
cites work: Q4723354
cites work: Preprocessing and postprocessing for materials based on the homogenization method with adaptive finite element methods
cites work: Multiple scale analysis of heterogeneous elastic structures using homogenization theory and Voronoi cell finite element method
cites work: Derivation of the in-plane elastic characteristics of masonry through homogenization theory
cites work: Q3219870
cites work: Q3789147
cites work: Homogenized constitutive law for a partially cohesive composite material
cites work: Homogenization and damage for composite structures
cites work: Homogenized nonlinear constitutive properties and local stress concentrations for composites with periodic internal structure
cites work: A hardening orthotropic plasticity model for non‐frictional composites: Rate formulation and integration algorithm
cites work: Techniques for stress- and strain-controlled homogenization of inelastic periodic composites
cites work: Elastic-plastic analysis of arbitrary heterogeneous materials with the Voronoi cell finite element method
cites work: A class of general algorithms for multi-scale analyses of heterogeneous media
cites work: Effective properties of composite materials with periodic microstructure: A computational approach
cites work: Computational homogenization analysis in finite plasticity. Simulation of texture development in polycrystalline materials
cites work: Multi‐scale constitutive modelling of heterogeneous materials with a gradient‐enhanced computational homogenization scheme
cites work: Numerical simulation of fiber reinforced composite materials -- two procedures
cites work: Overall potentials and extremal surfaces of power law or ideally plastic composites
cites work: Woven fabric composites?developments in engineering bounds, homogenization and applications
cites work: Two scale analysis of heterogeneous elastic-plastic materials with asymptotic homogenization and Voronoi cell finite element model
cites work: Computational plasticity for composite structures based on mathematical homogenization: Theory and practice
cites work: Numerical homogenization of periodic composite materials with non-linear material components
cites work: Finite deformation plasticity for composite structures: Computational models and adaptive strategies
cites work: Prediction of the mechanical behavior of nonlinear heterogeneous systems by multi-level finite element modeling
cites work: An iterative method for coupling of deformation and failure mechanisms on different length scales
cites work: Homogenization and Two-Scale Convergence
cites work: Q5548879
cites work: Q4240330
cites work: Computational inelasticity
cites work: Q4039741
cites work: Q4184417
cites work: Consistent linearization in mechanics of solids and structures
cites work: Q3335096
cites work: Homogenization of nonconvex integral functionals and cellular elastic materials
cites work: Homogenization of nonlinearly elastic materials, microscopic bifurcation and macroscopic loss of rank-one convexity
cites work: Appropriate number of unit cells in a representative volume element for micro-structural bifurcation encountered in a multi-scale modeling
description: scientific article; zbMATH DE number 2031311