In 1996, a superconducting magnetic energy storage arrangement was selected to become a benchmark problem for testing different optimization algorithms, both deterministic and stochastic ones. Since the forward problem can be solved semianalytically by Biot-Savart's law, this benchmark became quite popular. Nevertheless, the demands on optimization software have increased dramatically since then. To give an example, methods looking for Pareto-optimal points rather than for a single solution only have been introduced by several groups. In this paper, a proposal for an extended version of the benchmark problem will be made and some results will be presented
The study presented in this article reformulates and generalizes the TEAM benchmark, originally prop...
Abstract | In this paper a method to calculate the gradients for the TEAM 22 problem is presented. F...
This paper describes a robust version to the TEAM 22 benchmark optimization problem and presents the...
In 1996, a superconducting magnetic energy storage arrangement was selected to become a benchmark pr...
In 1996, a superconducting magnetic energy storage arrangement was selected to become a benchmark pr...
© 2016 IEEE. Superconducting magnetic energy storage (SMES) systems with different superconducting m...
The scope of this paper is to throw some light on the difficulties occurring when optimizing in a di...
A proposal for benchmark problems to test electromagnetic optimization methods, relevant to multiobj...
The TEAM benchmark problem 22 is an important optimization problem in electromagnetic design, which ...
This paper proposes a new benchmark for multi-objective optimization. A solution is furnished which ...
International audienceThis article presents a constrained optimization method, based on the duality ...
AbstractThis paper proposes the application solutions of the superconducting magnetic energy storage...
New solutions to a recently proposed benchmark TEAM problem for Pareto optimisation are presented. I...
The study presented in this article reformulates and generalizes the TEAM benchmark, originally prop...
A tool for solving a non-linear optimization problem by means of Sequential Quadratic Programming (S...
The study presented in this article reformulates and generalizes the TEAM benchmark, originally prop...
Abstract | In this paper a method to calculate the gradients for the TEAM 22 problem is presented. F...
This paper describes a robust version to the TEAM 22 benchmark optimization problem and presents the...
In 1996, a superconducting magnetic energy storage arrangement was selected to become a benchmark pr...
In 1996, a superconducting magnetic energy storage arrangement was selected to become a benchmark pr...
© 2016 IEEE. Superconducting magnetic energy storage (SMES) systems with different superconducting m...
The scope of this paper is to throw some light on the difficulties occurring when optimizing in a di...
A proposal for benchmark problems to test electromagnetic optimization methods, relevant to multiobj...
The TEAM benchmark problem 22 is an important optimization problem in electromagnetic design, which ...
This paper proposes a new benchmark for multi-objective optimization. A solution is furnished which ...
International audienceThis article presents a constrained optimization method, based on the duality ...
AbstractThis paper proposes the application solutions of the superconducting magnetic energy storage...
New solutions to a recently proposed benchmark TEAM problem for Pareto optimisation are presented. I...
The study presented in this article reformulates and generalizes the TEAM benchmark, originally prop...
A tool for solving a non-linear optimization problem by means of Sequential Quadratic Programming (S...
The study presented in this article reformulates and generalizes the TEAM benchmark, originally prop...
Abstract | In this paper a method to calculate the gradients for the TEAM 22 problem is presented. F...
This paper describes a robust version to the TEAM 22 benchmark optimization problem and presents the...