Multi-scale second-order computational homogenization of multi-phase materials : a nested finite element solution strategy
By V. Kouznetsova, Mgd Marc Geers, W. Brekelmans. 2004
717 citations recorded by the source corpus.
Subfields: Materials Chemistry, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/e0dbfe810492b9a09d1ddf1da9006e637249657d
How researchers see this paper
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In Materials Chemistry
- David L. McDowell
- D. Trinh
- Nicolas Auffray
- Julien Yvonnet
- Jitesh H. Panchal
- Surya R. Kalidindi
- V. monchiet
- S. Forest
In Mechanics of Materials
- David L. McDowell
- X. Martínez
- F. Otero
- Julien Yvonnet
- S. Oller
- Nicolas Auffray
- D. Trinh
- M. H. Aliabadi
Citations in the corpus
- Multi-scale boundary element modelling of material degradation and fracture (2007, methodology): “Multi-scale homogenization methods provide the advantage of modelling a specific material at different scales simultaneously [6—9].”
- Computational multiscale modelling of heterogeneous material layers (2009, methodology): “This consists of a nested solution scheme [11] involving both the macro- and the microlevel boundary value problems, which are solved iteratively by means of the nonlinear finite-element method.”
- Imposing periodic boundary condition on arbitrary meshes by polynomial interpolation (2012, neutral): “[4, 5, 6], Kaczmarczyk et al.”