Since their inception, computational homogenization methods based on the fast Fourier
transform (FFT) have grown in popularity, establishing themselves as a powerful tool …

Carbon (C) is a crucial material for many branches of modern technology. A growing number
of demanding applications in electronics and telecommunications rely on the unique …

Data-driven methods are emerging as an important toolset in the studies of multiscale,
multiphysics, materials phenomena. More specifically, data mining and machine learning …

We present the infinitesimal-strain version of a formulation based on fast Fourier transforms
(FFT) for the prediction of micromechanical fields in polycrystals deforming in the elasto …

FFT methods have become a fundamental tool in computational micromechanics since they
were first proposed in 1994 by Moulinec and Suquet for the homogenization of composites …

Various multiscale methods are reviewed in the context of modelling mechanical and
thermomechanical responses of composites. They are developed both at the material level …

The objective of this contribution is to present a unifying review on strain-driven
computational homogenization at finite strains, thereby elaborating on computational …

Traditional auxetic lattices are featured with negative Poisson's ratio but weak stiffness. In
this work, a set of auxetic lattices with enhanced stiffness are proposed by adding a …

We modify the Green operator involved in Fourier-based computational schemes in
elasticity, in 2D and 3D. The new operator is derived by expressing continuum mechanics in …

We present a formulation to compute the local response of elastic and viscoplastic
anisotropic 3D polycrystals based on the Fast Fourier Transform (FFT) algorithm. This …