This article is a sequel of [6], in which we dened formally a hierarchical shape optimization method based on a multi-level shape representation by nested Bezier parameterizations (FAMOSA), and [7] where we conducted some preliminary nu-merical experiments of shape optimization in aerodynamics. Here, we are testing the Full Multi-Level Optimum Shape Algorithm (analogous in logical structure to the classical Full Multigrid Method). Second, we propose a technique for parame-terization self-adaptivity. Both methodological enhancements are assessed by novel numerical experiments on an inverse shape model problem, conrming both are very eective
Starting from Hadamard's and Garabedian's works, the shape optimisation was a part of classical cal...
Our efforts are mostly concentrated on improving the convergence rate of the numerical procedures bo...
When solving a PDE problem numerically, a certain mesh-refinement process is always implicit, and ve...
In parametric shape optimization, results usually depend on the choice of the parameterization. In o...
International audienceWe are interested by the general problem consisting of minimizing a functional...
International audienceWe are interested to solve the problem of drag reduction in transonic regime. ...
In the aircraft industry, shape optimization is fast becoming a major component of aerodynamic desig...
This lecture is devoted to the presentation of two particular "hierarchical" approaches to numerical...
International audienceWe are interested to solve the problem of drag reduction in transonic regime. ...
When solving a PDE problem numerically, a certain mesh-refinement process is always implicit, and ve...
International audienceThe essential numerical features of multilevel strategies developed for parame...
Optimization is becoming an important field of research. The availability of more powerful computati...
In this article we propose a scalable shape optimization algorithm which is tailored for large scale...
Starting from Hadamard's and Garabedian's works, the shape optimisation was a part of classical cal...
Optimization is becoming an important field of research. The availability of more powerful computati...
Starting from Hadamard's and Garabedian's works, the shape optimisation was a part of classical cal...
Our efforts are mostly concentrated on improving the convergence rate of the numerical procedures bo...
When solving a PDE problem numerically, a certain mesh-refinement process is always implicit, and ve...
In parametric shape optimization, results usually depend on the choice of the parameterization. In o...
International audienceWe are interested by the general problem consisting of minimizing a functional...
International audienceWe are interested to solve the problem of drag reduction in transonic regime. ...
In the aircraft industry, shape optimization is fast becoming a major component of aerodynamic desig...
This lecture is devoted to the presentation of two particular "hierarchical" approaches to numerical...
International audienceWe are interested to solve the problem of drag reduction in transonic regime. ...
When solving a PDE problem numerically, a certain mesh-refinement process is always implicit, and ve...
International audienceThe essential numerical features of multilevel strategies developed for parame...
Optimization is becoming an important field of research. The availability of more powerful computati...
In this article we propose a scalable shape optimization algorithm which is tailored for large scale...
Starting from Hadamard's and Garabedian's works, the shape optimisation was a part of classical cal...
Optimization is becoming an important field of research. The availability of more powerful computati...
Starting from Hadamard's and Garabedian's works, the shape optimisation was a part of classical cal...
Our efforts are mostly concentrated on improving the convergence rate of the numerical procedures bo...
When solving a PDE problem numerically, a certain mesh-refinement process is always implicit, and ve...