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Wam Marcel Brekelmans

Researcher at Eindhoven University of Technology

Publications -  159
Citations -  12532

Wam Marcel Brekelmans is an academic researcher from Eindhoven University of Technology. The author has contributed to research in topics: Finite element method & Plasticity. The author has an hindex of 47, co-authored 159 publications receiving 11244 citations.

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Gradient enhanced damage for quasi-brittle materials

TL;DR: In this article, a consistent numerical solution procedure of the governing partial differential equations is presented, which is shown to be capable of properly simulating localization phenomena, and the introduction of higher-order deformation gradients in the constitutive model is demonstrated to be an adequate remedy to this deficiency of standard damage models.
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An approach to micro-macro modeling of heterogeneous materials

TL;DR: A micro-macro strategy suitable for modeling the mechanical response of heterogeneous materials at large deformations and non-linear history dependent material behaviour is presented and its performance is illustrated by the simulation of pure bending of porous aluminum.
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Multi-scale computational homogenization: Trends and challenges

TL;DR: This paper reviews the state of the art of a particular, yet powerful, method, i.e. computational homogenization, and discusses the main trends since the early developments up to the ongoing contributions and upcoming challenges in the field.
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Multi-scale constitutive modelling of heterogeneous materials with a gradient-enhanced computational homogenization scheme

TL;DR: In this article, a gradient-enhanced computational homogenization procedure is proposed for the modeling of microstructural size effects, within a general non-linear framework, where the macroscopic deformation gradient tensor and its gradient are imposed on a micro-structural representative volume element (RVE).
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Multi-scale second-order computational homogenization of multi-phase materials : a nested finite element solution strategy

TL;DR: In this paper, a second-order computational homogenization approach is applied for the multi-scale analysis of simple shear of a constrained heterogeneous strip, where a pronounced boundary size effect appears.