On the optimality of the window method in computational homogenization
type: Item
instance of: scholarly article
title: On the optimality of the window method in computational homogenization
zbMATH Open document ID: 1423.74795
published in: International Journal of Engineering Science
publication date: 2018-11-12T00:00:00Z
full work available at URL: http://hdl.handle.net/11693/21078
Mathematics Subject Classification ID: 74Q05
Mathematics Subject Classification ID: 74Q15
Mathematics Subject Classification ID: 74E05
Mathematics Subject Classification ID: 74S30
zbMATH DE Number: 6976122
zbMATH Keywords: computational homogenization
zbMATH Keywords: self-consistent scheme
zbMATH Keywords: thermal conduction
author: İ. Temizer
author: Tao Wu
author: P. Wriggers
Wikidata QID: Q64017315
MaRDI profile type: Publication
OpenAlex ID: W2112114575
cites work: Damage analysis of fiber composites. I: Statistical analysis of fiber scale
cites work: Revisiting the generalized self-consistent scheme in composites: clarification of some aspects and a new formulation
cites work: Numerical homogenization of heterogeneous and cellular materials utilizing the finite cell method
cites work: Numerical homogenization of hardened cement paste
cites work: Order relationships for boundary conditions effect in heterogeneous bodies smaller than the representative volume
cites work: A generalized self-consistent polycrystal model for the yield strength of nanocrystalline materials
cites work: Self-consistent methods for composites. Vol. 1: Static problems
cites work: Computational micro-to-macro transitions of discretized microstructures undergoing small strains
cites work: Q4834168
cites work: Multiscale Methods
cites work: A self-consistent polycrystal model for the spontaneous polarization of ferroelectric ceramics
cites work: Random heterogeneous materials. Microstructure and macroscopic properties
cites work: Bounding envelopes in multiphase material design
cites work: Statistical ensemble error bounds for homogenized microheterogeneous solids
cites work: Simulation of coupled microscale multiphysical-fields in particulate-doped dielectrics with staggered adaptive FDTD
cites work: Introduction to computational micromechanics
DOI: 10.1016/J.IJENGSCI.2012.12.007
Recommended article: An Analytical Framework for Numerical Homogenization. Part II: Windowing and Oversampling
Recommended article: Computational homogenization of higher‐order continua
Recommended article: Computational homogenization
Recommended article: Conforming window functions for meshfree methods
Recommended article: Numerical Homogenization via Approximation of the Solution Operator
Recommended article: Direct and Iterative Methods for Numerical Homogenization
Recommended article: A multiresolution strategy for numerical homogenization
Recommended article: On Wavelet-Based Numerical Homogenization
Recommended article: Toward realization of computational homogenization in practice
Recommended article: Numerical homogenization: survey, new results, and perspectives
description: scientific article; zbMATH DE number 6976122