Brain Storm Optimization Algorithm with Estimation of Distribution

Brain Storm Optimization (BSO) algorithm is a new intelligence optimization algorithm, which is effective to solve the multi-modal, high-dimensional and large-scale optimization problems. However, when the BSO algorithm deals with the complex problems, there are still some disadvantages, such as the...

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Bibliographic Details
Published inBio-Inspired Computing: Theories and Applications Vol. 1159; pp. 27 - 41
Main Authors Luo, Jia-hui, Zhang, Ren-ren, Weng, Jin-ta, Gao, Jing, Gao, Ying
Format Book Chapter
LanguageEnglish
Published Singapore Springer 2020
Springer Singapore
SeriesCommunications in Computer and Information Science
Subjects
Online AccessGet full text
ISBN9789811534249
9811534241
ISSN1865-0929
1865-0937
DOI10.1007/978-981-15-3425-6_3

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Summary:Brain Storm Optimization (BSO) algorithm is a new intelligence optimization algorithm, which is effective to solve the multi-modal, high-dimensional and large-scale optimization problems. However, when the BSO algorithm deals with the complex problems, there are still some disadvantages, such as the slow speed of the search algorithm for the late, premature convergence and easy to fall into local optimal solutions and so on. In order to solve these problems, a BSO algorithm with Estimation of Distribution (EDBSO) is proposed. Similarity as the DMBSO, the EDBSO algorithm is divided the discussion process into two parts, including intra-group discussion and inter-group discussion. The Estimation of Distribution algorithm in continuous domains, that is based on the variables subject to Gaussian distribution, is used to improve the process of inter-group discussion of DMBSO algorithm. In this paper, five benchmark functions are used to evaluate the search performance of EDBSO algorithm. In order to verify the convergence and accuracy of the EDBSO algorithm, the EDBSO algorithm is compared with 4 improved algorithm in different dimensions. The simulation results show that the EDBSO algorithm can effectively avoid to falling into the local optimum and prevent premature convergence of this algorithm, and it can find better optimal solutions stably. With the increase of the problem dimensions, the EDBSO algorithm which has better robustness is suitable for solving complex optimization problems.
Bibliography:Supported by Natural Science Foundation of Guangdong Province, China, under Grant No. 2014A030313524; by Science and Technology Projects of Guangdong Province, China, under Grant No. 2016B010127001, and Science and Technology Projects of Guangzhou under Grant Nos. 201607010191 and 201604016045; by 2018 Guangzhou University Graduate “Basic Innovation” Project under Grant Nos. 2018GDJC-M13.
ISBN:9789811534249
9811534241
ISSN:1865-0929
1865-0937
DOI:10.1007/978-981-15-3425-6_3