An assessment of the Gurson yield criterion by a computational multi‐scale approach

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Multiscale Computational Homogenization: Review and Proposal of a New Enhanced-First-Order Method (2016, methodology): “The geometry of the RVE is meshed with finite elements to solve the microscale Boundary Value Problem (BVP), then through homogenization rules the micro-results are linked to macro-scale properties [34, 35, 63, 107, 120].”
Topological derivative for multi‐scale linear elasticity models applied to the synthesis of microstructures (2010, methodology): “In particular, the periodicity of the boundary displacement fluctuations is enforced by a direct approach according to the implementation described in [21].”
Variational Foundations and Generalized Unified Theory of RVE-Based Multiscale Models (2016, methodology): “In this context, computational RVE-based methods can be used either in the simulation of macroscopic structures by a coupled multiscale approach (often referred to as FE(2)) or as a basis for the development of new phenomenological models, or calibration of material parameters of existing models, by”