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Hybridization of Multi-Objective Deterministic Particle Swarm with Derivative-Free Local Searches

Academic Article
Publication Date:
2020
abstract:
The paper presents a multi-objective derivative-free and deterministic global/local hybrid algorithm for the efficient and effective solution of simulation-based design optimization (SBDO) problems. The objective is to show how the hybridization of two multi-objective derivative-free global and local algorithms achieves better performance than the separate use of the two algorithms in solving specific SBDO problems for hull-form design. The proposed method belongs to the class of memetic algorithms, where the global exploration capability of multi-objective deterministic particle swarm optimization is enriched by exploiting the local search accuracy of a derivative-free multi-objective line-search method. To the authors best knowledge, studies are still limited on memetic, multi-objective, deterministic, derivative-free, and evolutionary algorithms for an effective and efficient solution of SBDO for hull-form design. The proposed formulation manages global and local searches based on the hypervolume metric. The hybridization scheme uses two parameters to control the local search activation and the number of function calls used by the local algorithm. The most promising values of these parameters were identified using forty analytical tests representative of the SBDO problem of interest. The resulting hybrid algorithm was finally applied to two SBDO problems for hull-form design. For both analytical tests and SBDO problems, the hybrid method achieves better performance than its global and local counterparts.
Iris type:
01.01 Articolo in rivista
Keywords:
hybrid algorithms; memetic algorithms; particle swarm; multi-objective deterministic optimization; derivative-free; global; local optimization; simulation-based design optimization
List of contributors:
Pellegrini, Riccardo; Liuzzi, Giampaolo; Diez, Matteo; Serani, Andrea
Authors of the University:
DIEZ MATTEO
PELLEGRINI RICCARDO
SERANI ANDREA
Handle:
https://iris.cnr.it/handle/20.500.14243/405711
Published in:
MATHEMATICS
Journal
MATHEMATICS
Series
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URL

https://www.mdpi.com/2227-7390/8/4/546
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