International audienceIn multiscale analysis of components, there is usually a need to solve micro-structures with complex geometries. In this paper, we use the extended finite element method (X-FEM) to solve scales involving complex geometries. The X-FEM allows one to use meshes not necessarily matching the physical surface of the problem while retaining the accuracy of the classical finite element approach. For material interfaces, this is achieved by introducing a new enrichment strategy. Numerical experiments on the periodic homogenization of two-phase complex cells demonstrate the accuracy and simplicity of the X-FEM
International audienceIn this paper, we highlight that, when the eXtended Finite Element Method (XFE...
The paper deals with numerical computation of a crack problem posed on microstructural heterogeneous...
International audienceThe aim of this work is to solve mechanical problems on large structure contai...
International audienceIn multiscale analysis of components, there is usually a need to solve micro-s...
International audienceMulti-scale analysis of components usually leads to solving micro-structures w...
International audienceThe advances in material characterization by means of imaging techniques requi...
Although the current numerical tools evolve quickly, the computation of mechanical problems faces ma...
International audienceIt is a common fact that as we go down to lower scales, the geometrical comple...
AcceptéInternational audienceIn this contribution, a strategy is proposed for uncoupling geometrical...
Inspired by the first order numerical homogenization, we present a method for extracting continuous ...
International audienceThe advances of material characterization by means of imaging techniques requi...
International audienceThe eXtended Finite Element Method (X-FEM) allows one to enrich finite element...
International audienceIn material science, images are increasingly used as input data for computatio...
Due to their underlying microtopology, cellular materials are known to show a complex mechanical beh...
The present paper investigates the tailoring of bimaterial microstructures minimizing their local st...
International audienceIn this paper, we highlight that, when the eXtended Finite Element Method (XFE...
The paper deals with numerical computation of a crack problem posed on microstructural heterogeneous...
International audienceThe aim of this work is to solve mechanical problems on large structure contai...
International audienceIn multiscale analysis of components, there is usually a need to solve micro-s...
International audienceMulti-scale analysis of components usually leads to solving micro-structures w...
International audienceThe advances in material characterization by means of imaging techniques requi...
Although the current numerical tools evolve quickly, the computation of mechanical problems faces ma...
International audienceIt is a common fact that as we go down to lower scales, the geometrical comple...
AcceptéInternational audienceIn this contribution, a strategy is proposed for uncoupling geometrical...
Inspired by the first order numerical homogenization, we present a method for extracting continuous ...
International audienceThe advances of material characterization by means of imaging techniques requi...
International audienceThe eXtended Finite Element Method (X-FEM) allows one to enrich finite element...
International audienceIn material science, images are increasingly used as input data for computatio...
Due to their underlying microtopology, cellular materials are known to show a complex mechanical beh...
The present paper investigates the tailoring of bimaterial microstructures minimizing their local st...
International audienceIn this paper, we highlight that, when the eXtended Finite Element Method (XFE...
The paper deals with numerical computation of a crack problem posed on microstructural heterogeneous...
International audienceThe aim of this work is to solve mechanical problems on large structure contai...