This paper presents a new variant of the Harmony Search algorithm, called Geometric Selective Harmony Search. The main differences between the proposed variant and the original formulation of Harmony Search are the integration of a selection procedure in the improvisation phase, a new memory consideration process that makes use of a recombination operator, and the integration of a new mutation operator. We compare Geometric Selective Harmony Search with the original Harmony Search, with another existing variant called Improved Harmony Search, and with two existing selection-based Harmony Search algorithms. The experimental study was conducted on 20 benchmark problems belonging to the CEC 2010 suite, one of the most well-known state-of-the-art benchmark sets. The results show that Geometric Selective Harmony Search outperforms the other studied methods with statistical significance in almost all the considered benchmark problems. © 2014 Elsevier Inc. All rights reserved.

Castelli, M., Silva, S., Manzoni, L., Vanneschi, L. (2014). Geometric Selective Harmony Search. INFORMATION SCIENCES, 279, 468-482 [10.1016/j.ins.2014.04.001].

Geometric Selective Harmony Search

CASTELLI, MAURO;MANZONI, LUCA;VANNESCHI, LEONARDO
2014

Abstract

This paper presents a new variant of the Harmony Search algorithm, called Geometric Selective Harmony Search. The main differences between the proposed variant and the original formulation of Harmony Search are the integration of a selection procedure in the improvisation phase, a new memory consideration process that makes use of a recombination operator, and the integration of a new mutation operator. We compare Geometric Selective Harmony Search with the original Harmony Search, with another existing variant called Improved Harmony Search, and with two existing selection-based Harmony Search algorithms. The experimental study was conducted on 20 benchmark problems belonging to the CEC 2010 suite, one of the most well-known state-of-the-art benchmark sets. The results show that Geometric Selective Harmony Search outperforms the other studied methods with statistical significance in almost all the considered benchmark problems. © 2014 Elsevier Inc. All rights reserved.
Articolo in rivista - Articolo scientifico
Harmony Search; Multimodal Functions; Optimization; Artificial Intelligence; Computer Science Applications;
English
2014
279
468
482
none
Castelli, M., Silva, S., Manzoni, L., Vanneschi, L. (2014). Geometric Selective Harmony Search. INFORMATION SCIENCES, 279, 468-482 [10.1016/j.ins.2014.04.001].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/60847
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