Overall behaviour of heterogeneous elastoviscoplastic materials: effect of microstructural modelling

By V. D. Sluis, P. Schreurs, W. Brekelmans, H. H. Meijer. 2000

298 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Computational Theory and Mathematics, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/35bd5ba46e250a1a2ce920a21981930f30d6e022

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In Biomedical Engineering

In Computational Theory and Mathematics

In Mechanics of Materials

Citations in the corpus

Multi‐scale constitutive modelling of heterogeneous materials with a gradient‐enhanced computational homogenization scheme (2002, result): “Because it has been concluded by a number of authors [45; 46] that periodic boundary conditions provide a better estimation of the overall properties than uniform displacement boundary conditions (and uniform traction boundary conditions, that are not discussed here), the concept of a periodic uctua”
Micromechanics of particle-reinforced elasto-viscoplastic composites : Finite element simulations versus affine homogenization (2007, background): “However, the available results for viscoplastic composites were limited to materials in which the particles are periodically distributed within the matrix (Mercier et al., 2005; Ohno et al., 2001; Ohno et al., 2000; Pierard and Doghri, 2006a) or to study two-dimensional problems ( van der Sluis et a”
Multiscale Computational Homogenization: Review and Proposal of a New Enhanced-First-Order Method (2016, background): “It is shown in literature that the Periodic boundary fluctuations provide a better apparent stiffness estimation for both periodic as well as random microstructures [52, 53, 74, 76, 97, 120, 126].”
A combined experimental–numerical approach for generating statistically equivalent fibre distributions for high strength laminated composite materials (2010, methodology): “( ij  ) over the RVE, the following equations were used [16, 17],”
A multilevel projection‐based model order reduction framework for nonlinear dynamic multiscale problems in structural and solid mechanics (2017, methodology): “Another class of multiscale methods considers homogenized material properties by fitting the results of a representative volume element (RVE) analysis under a prescribed loading history [10, 11].”