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A random key based estimation of distribution algorithm for the permutation flowshop scheduling problem.

Ayodele, Mayowa; McCall, John; Regnier-Coudert, Olivier; Bowie, Liam

Authors

Mayowa Ayodele

Olivier Regnier-Coudert

Liam Bowie



Abstract

Random Key (RK) is an alternative representation for permutation problems that enables application of techniques generally used for continuous optimisation. Although the benefit of RKs to permutation optimisation has been shown, its use within Estimation of Distribution Algorithms (EDAs) has been a challenge. Recent research proposing a RK-based EDA (RKEDA) has shown that RKs can produce competitive results with state of the art algorithms. Following promising results on the Permutation Flowshop Scheduling Problem, this paper presents an analysis of RK-EDA for optimising the total flow time. Experiments show that RK-EDA outperforms other permutationbased EDAs on instances of large dimensions. The difference in performance between RK-EDA and the state of the art algorithms also decreases when the problem difficulty increases.

Citation

AYODELE, M., MCCALL, J., REGNIER-COUDERT, O. and BOWIE, L. 2017. A random key based estimation of distribution algorithm for the permutation flowshop scheduling problem. In Proceedings of the 2017 IEEE congress on evolutionary computation (CEC 2017), 5-8 June 2017, San Sebastian, Spain. New York: IEEE [online], article number 7969591, pages 2364-2371. Available from: https://doi.org/10.1109/CEC.2017.7969591

Conference Name 2017 IEEE congress on evolutionary computation (CEC 2017)
Conference Location San Sebastian, Spain
Start Date Jun 5, 2017
End Date Jun 8, 2017
Acceptance Date Mar 7, 2017
Online Publication Date Jun 5, 2017
Publication Date Jul 7, 2017
Deposit Date Apr 24, 2017
Publicly Available Date Apr 24, 2017
Publisher Institute of Electrical and Electronics Engineers (IEEE)
Article Number 7969591
Pages 2364-2371
DOI https://doi.org/10.1109/CEC.2017.7969591
Keywords Permutation problems; Random key (RK); Estimation of distribution algorithms (EDA's)
Public URL http://hdl.handle.net/10059/2285

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