This work investigates the accuracy and performance of a FE2 multi-scale implementation used to predict the behavior of composite materials. The equations are formulated assuming the small deformations solid mechanics approach in non-linear material models with hardening plasticity. The uniform strain boundary conditions are applied for the macro-to-micro transitions. A parallel algorithm was implemented in order to solve large engineering problems. The scheme proposed takes advantage of the domain decomposition method at the macro-scale and the coupling between each subdomain with a micro-scale model. The precision of the method is validated with a composite material problem and scalability tests are performed for showing the efficiencyFil...
Modeling failure and progressive damage of composite materials presents a challenging task. Phenomen...
In the present paper, a two-scale FE technique based on periodic homogenization theory is investigat...
The authors have shown in previous contributions that reduced order modeling with optimal cubature a...
This work investigates the accuracy and performance of a FE2 multi-scale implementation used to pred...
This work investigates the accuracy and performance of a FE2 multi-scale implementation used to pred...
Dans ce papier, une technique de modélisation multi-échelle (EF2) basée sur le principe d’homogénéis...
This thesis aims to develop a High-Performance Computing implementation to solve large composite mat...
The authors have shown in previous contributions that reduced order modeling with optimal cubature a...
The main aim of this thesis is to develop advanced and efficient multiscale modeling and simulation ...
National audienceIn this paper, a two-level Finite Element method (FE2), based on periodic homogeniz...
An imbricated finite element technique has been recently developed in the context of multiscale inel...
In this paper, a two scale Finite Element method (FE2 ), is presented to predict the non-linear macr...
Calculating the behavior of large composite material structures still demanding large computational ...
This paper presents a FE2 multi-scale framework for numerical modeling of the structural failure of...
Composite materials possess a highly complex material behavior, and thus advanced simulation techniq...
Modeling failure and progressive damage of composite materials presents a challenging task. Phenomen...
In the present paper, a two-scale FE technique based on periodic homogenization theory is investigat...
The authors have shown in previous contributions that reduced order modeling with optimal cubature a...
This work investigates the accuracy and performance of a FE2 multi-scale implementation used to pred...
This work investigates the accuracy and performance of a FE2 multi-scale implementation used to pred...
Dans ce papier, une technique de modélisation multi-échelle (EF2) basée sur le principe d’homogénéis...
This thesis aims to develop a High-Performance Computing implementation to solve large composite mat...
The authors have shown in previous contributions that reduced order modeling with optimal cubature a...
The main aim of this thesis is to develop advanced and efficient multiscale modeling and simulation ...
National audienceIn this paper, a two-level Finite Element method (FE2), based on periodic homogeniz...
An imbricated finite element technique has been recently developed in the context of multiscale inel...
In this paper, a two scale Finite Element method (FE2 ), is presented to predict the non-linear macr...
Calculating the behavior of large composite material structures still demanding large computational ...
This paper presents a FE2 multi-scale framework for numerical modeling of the structural failure of...
Composite materials possess a highly complex material behavior, and thus advanced simulation techniq...
Modeling failure and progressive damage of composite materials presents a challenging task. Phenomen...
In the present paper, a two-scale FE technique based on periodic homogenization theory is investigat...
The authors have shown in previous contributions that reduced order modeling with optimal cubature a...