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Dive into the research topics where Laurent Van Miegroet is active.

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Featured researches published by Laurent Van Miegroet.


Archive | 2006

Generalized shape optimization using X-FEM and Level Set methods

Pierre Duysinx; Laurent Van Miegroet; Thibault Jacobs; Claude Fleury

This paper presents an intermediate approach between parametric shape optimization and topology optimization. It is based on using the recent Level Set description of the geometry and the novel eXtended Finite Element Method (XFEM). The method takes benefit of the fixed mesh work using X-FEM and of the curves smoothness of the Level Set description. Design variables are shape parameters of basic geometric features. The number of design variables of this formulation is small whereas various global and local constraints can be considered. The Level Set description allows to modify the connectivity of the structure as geometric features can merge or separate from each other. However no new entity can be introduced. A central problem that is investigated here is the sensitivity analysis and the way it can be carried out efficiently. Numerical applications revisit the classical elliptical hole benchmark from shape optimization.


Archive | 2006

Stress constrained optimization using X-FEM and Level-Set description

Laurent Van Miegroet; Thibault Jacobs; Etienne Lemaire; Pierre Duysinx

Topology optimization has experienced an incredible soar since 1988 and is now available within several commercial finite element (FE) codes. Meanwhile, parametric shape optimization has found few industrial applications. This is may be due to its inherent difficulties to deal with mesh management with boundary modifications. Recently the extended finite element method (X-FEM) has been proposed (see [1] for a review) as an alternative to remeshing methods. The X-FEM method is naturally associated with the Level Set description of the geometry to provide an efficient treatment of problems involving discontinuities and propagations. Up to now the X-FEM method has been mostly developed for crack propagation problems, but the potential interest of the X-FEM method and the Level Set description for other problems like shape and topology optimization was identified very early (see [2]). In this paper, the authors present an intermediate approach between parametric shape and topology optimization by using the X-FEM and Level Set Description. The method benefits from fixed mesh work using X-FEM and from smooth curves representation of the Level Set description. One major characteristic of the approach is to be able to model exactly void and solid structures.


Structural and Multidisciplinary Optimization | 2007

Stress concentration minimization of 2D filets using X-FEM and level set description

Laurent Van Miegroet; Pierre Duysinx


Archive | 2005

Generalized Shape optimization based on the Level Set method

Laurent Van Miegroet; Nicolas Moës; Claude Fleury; Pierre Duysinx


International Journal for Numerical Methods in Engineering | 2016

Analytical sensitivity analysis using the extended finite element method in shape optimization of bimaterial structures

Lise Noël; Laurent Van Miegroet; Pierre Duysinx


International Journal for Numerical Methods in Engineering | 2011

Electrostatic simulation using XFEM for conductor and dielectric interfaces

Véronique Rochus; Laurent Van Miegroet; Daniel J. Rixen; Pierre Duysinx


Archive | 2012

Generalized Shape Optimization using XFEM and Level Set Description

Laurent Van Miegroet


Archive | 2005

Generalized shape optimization using XFEM and Level Set methods

Pierre Duysinx; Laurent Van Miegroet; Thibaut jacobs; Claude Fleury


Archive | 2009

3D Shape Optimization with X-FEM and a Level Set Constructive Geometry Approach

Laurent Van Miegroet; Pierre Duysinx


International Journal for Simulation and Multidisciplinary Design Optimization | 2008

Topology and generalized shape optimisation: why stress constraints are so important?

Pierre Duysinx; Laurent Van Miegroet; Etienne Lemaire; Olivier Bruls; Michaël Bruyneel

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Véronique Rochus

Katholieke Universiteit Leuven

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