International audienceMicro tomography images allow obtaining fully detailed microstructural descriptions of heterogeneous materials and structures. To evaluate the effects of local gradients induced by the boundary conditions, it might be of interest to perform Direct Numerical Simulations (DNS) of such structures. In this paper, a multiscale method is developed to perform DNS on large, non-periodic linear heterogeneous structures with arbitrary boundary conditions and which can be performed in a classical Finite Element context. The method uses off-line calculations on subdomains that do not require to be periodic. Then, direct segmented images of the full 3D structure can be used directly without simplification. The novelty here is the u...
This part of the CISM course addresses basics and advanced topics onthe computational homogenization...
The geometric construction of finite element spaces suitable for complicated shapes or microstructur...
Abstract. The Multiscale Finite Element Method (MsFEM) is developed in the vein of Crouzeix-Raviart ...
AcceptedInternational audienceA Coarse Mesh Condensation Multiscale Method (CMCM) is proposed to sol...
In this paper we present a semi-multiscale methodology, where a micrograph is split into multiple in...
We propose an approach for efficiently simulating elastic objects made of non-homogeneous, non-isotr...
A second-order two-scale computational homogenization procedure for modelling deformation responses ...
We introduce a novel heterogeneous multiscale method for the elastic analysis of two-dimensional dom...
The purpose of this work is the prediction of micromechanical fields and the overall material behavi...
Many engineering materials exhibit heterogeneous microstructures, whose compositions and formations ...
The goal of this work is to enable automated thermal and mechanical finite element analysis of heter...
2012-10-19Composite materials are the well-known substitutes for traditional metals in various indus...
A multiscale model and numerical method for computing microstructures with large and inhomogeneous d...
This work proposes a special type of Finite Element (FE) technology – the Empirical Interscale FE me...
Abstract. A multiscale model and numerical method for computing mi-crostructures with large and inho...
This part of the CISM course addresses basics and advanced topics onthe computational homogenization...
The geometric construction of finite element spaces suitable for complicated shapes or microstructur...
Abstract. The Multiscale Finite Element Method (MsFEM) is developed in the vein of Crouzeix-Raviart ...
AcceptedInternational audienceA Coarse Mesh Condensation Multiscale Method (CMCM) is proposed to sol...
In this paper we present a semi-multiscale methodology, where a micrograph is split into multiple in...
We propose an approach for efficiently simulating elastic objects made of non-homogeneous, non-isotr...
A second-order two-scale computational homogenization procedure for modelling deformation responses ...
We introduce a novel heterogeneous multiscale method for the elastic analysis of two-dimensional dom...
The purpose of this work is the prediction of micromechanical fields and the overall material behavi...
Many engineering materials exhibit heterogeneous microstructures, whose compositions and formations ...
The goal of this work is to enable automated thermal and mechanical finite element analysis of heter...
2012-10-19Composite materials are the well-known substitutes for traditional metals in various indus...
A multiscale model and numerical method for computing microstructures with large and inhomogeneous d...
This work proposes a special type of Finite Element (FE) technology – the Empirical Interscale FE me...
Abstract. A multiscale model and numerical method for computing mi-crostructures with large and inho...
This part of the CISM course addresses basics and advanced topics onthe computational homogenization...
The geometric construction of finite element spaces suitable for complicated shapes or microstructur...
Abstract. The Multiscale Finite Element Method (MsFEM) is developed in the vein of Crouzeix-Raviart ...