A multiscale approach for modeling progressive damage of composite materials using fast Fourier transforms
By J. Spahn, Heiko Andrä, Matthias Kabel, Ralf Müller. 2014
204 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/b3e6eab84e5c64374df0e54bae015d5e1faf84ea
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In Computational Theory and Mathematics
In Mechanics of Materials
Citations in the corpus
- Convergence of FFT‐based homogenization for strongly heterogeneous media (2015, methodology): “The Moulinec–Suquet discretization was successfully applied to various micromechanical problems, including thermoelasticity [39], piezoelectric composites [40], elasto-viscoplasticity in polycrystals at small and finite strains [41–45], permeability [46, 47], the mechanical behavior of polycrystalli”
- Computational homogenization of elasticity on a staggered grid (2016, methodology): “In particular for non-linear applications, like the progression of damage, the simulation of plastification or finite strain problems, the removal of the systematic error resulting from Gibbs’ phenomenon, should drastically improve the quality of simulation results compared with existing methods bas”