Optimization of SMES and superconducting magnets with a derivative free deterministic method
This article presents a constrained optimization method, based on the duality theory, which does not need the gradients. The method is used to optimize superconducting devices. In order to reduce the computing effort, the initial optimization problem is divided into two coupled optimization problems. One manages the geometrical parameters, the other finds the best current densities for a given geometrical configuration.
Year of publication: |
2003
|
---|---|
Authors: | Picaud, V. ; Hiebel, P. ; Kauffmann, J.M. |
Published in: |
Mathematics and Computers in Simulation (MATCOM). - Elsevier, ISSN 0378-4754. - Vol. 63.2003, 3, p. 393-406
|
Publisher: |
Elsevier |
Subject: | Optimization | Augmented Lagrangian | Derivative free | Superconductor | Superconducting magnet | SMES |
Saved in:
Online Resource
Saved in favorites
Similar items by subject
-
Ahmed, Shamsuddin, (2013)
-
On D-Optimality Based Trust Regions for Black-Box Optimization Problems
Brekelmans, Ruud, (2001)
-
An inclusive criterion for an optimal choice of reinsurance
El Attar, Abderrahim, (2017)
- More ...
Similar items by person