International audienceIn the context of structural optimization by the level-set method, we propose an extension of the velocity of the underlying Hamilton-Jacobi equation. The gradient method is endowed with a Hilbertian structure based on the H 1 Sobolev space. Numerical results for compliance minimization and mechanism design show a strong improvement of the rate of convergence of the level-set method. Another important application is the optimization of multiple eigenvalue
Linear buckling constraints are important in structural topology optimization for obtaining designs ...
This paper proposes a new level set method for structural shape and topology optimization using a se...
The level-set method has been recently introduced in the field of shape optimization, enabling a smo...
International audienceIn the context of structural optimization by the level-set method, we propose ...
Abstract. In the context of structural optimization by the level-set method, we propose an extension...
International audienceIn the context of structural optimization we propose a numerical method based ...
In the context of shape optimization by the level-set method, we address some new problems : Multipl...
In this paper we introduce a semi-Lagrange scheme to solve the level set equation in structural topo...
International audienceIn the context of structural optimization we propose a new numericalmethod bas...
International audienceIn the context of structural optimization we propose a new numericalmethod bas...
The aim of this paper is to develop a functional-analytic framework for the construction of level se...
Level-sets are a flexible method to describe geometries and their changes according to a speed field...
A parameterization level set method is presented for structural shape and topology optimization of c...
Part 6: Shape and Structural OptimizationInternational audienceIn this note a concept of ε-level set...
Part 6: Shape and Structural OptimizationInternational audienceThe paper deals with the shape and to...
Linear buckling constraints are important in structural topology optimization for obtaining designs ...
This paper proposes a new level set method for structural shape and topology optimization using a se...
The level-set method has been recently introduced in the field of shape optimization, enabling a smo...
International audienceIn the context of structural optimization by the level-set method, we propose ...
Abstract. In the context of structural optimization by the level-set method, we propose an extension...
International audienceIn the context of structural optimization we propose a numerical method based ...
In the context of shape optimization by the level-set method, we address some new problems : Multipl...
In this paper we introduce a semi-Lagrange scheme to solve the level set equation in structural topo...
International audienceIn the context of structural optimization we propose a new numericalmethod bas...
International audienceIn the context of structural optimization we propose a new numericalmethod bas...
The aim of this paper is to develop a functional-analytic framework for the construction of level se...
Level-sets are a flexible method to describe geometries and their changes according to a speed field...
A parameterization level set method is presented for structural shape and topology optimization of c...
Part 6: Shape and Structural OptimizationInternational audienceIn this note a concept of ε-level set...
Part 6: Shape and Structural OptimizationInternational audienceThe paper deals with the shape and to...
Linear buckling constraints are important in structural topology optimization for obtaining designs ...
This paper proposes a new level set method for structural shape and topology optimization using a se...
The level-set method has been recently introduced in the field of shape optimization, enabling a smo...