Cellular direction information based differential evolution for numerical optimization: an empirical study

被引:0
作者
Jingliang Liao
Yiqiao Cai
Tian Wang
Hui Tian
Yonghong Chen
机构
[1] Huaqiao University,College of Computer Science and Technology
来源
Soft Computing | 2016年 / 20卷
关键词
Differential evolution; Cellular topology; Neighborhood information; Direction information; Mutation operator; Numerical optimization;
D O I
暂无
中图分类号
学科分类号
摘要
Differential evolution (DE) is a well-known evolutionary algorithm which has been successfully applied in many scientific and engineering fields. In most DE algorithms, the base and difference vectors for mutation are randomly selected from the current population. That is, the useful population information cannot be fully exploited to guide the search of DE through mutation. Furthermore, the selection of parents in mutation has been verified to be critical for the DE performance. Therefore, to alleviate this drawback and improve the performance of DE, a novel DE algorithm with a directional mutation based on cellular topology is proposed in this study. This proposed algorithm is named as Cellular Direction Information based DE (DE-CDI). In DE-CDI, the cellular topology is employed first to define a neighborhood for each individual of population and then the direction information based on the neighborhood is incorporated into the mutation operator. In this way, DE-CDI not only utilizes the neighborhood information to exploit the regions of better individuals and accelerate convergence, but also introduces the direction information to guide the search to the promising area. To evaluate the performance of the proposed method, DE-CDI is applied to the original DE algorithms, as well as several advanced DE variants. Experimental results demonstrate the high performance of DE-CDI for most DE algorithms studied.
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页码:2801 / 2827
页数:26
相关论文
共 104 条
[1]  
Bi XJ(2011)Classification-based self-adaptive differential evolution with fast and reliable convergence performance Soft Comput 15 1581-1599
[2]  
Xiao J(2006)Self-adapting control parameters in differential evolution: a comparative study on numerical benchmark problems IEEE Trans Evol Comput 10 646-657
[3]  
Brest J(2013)Differential evolution with neighborhood and direction information for numerical optimization IEEE Trans Cybern 43 2202-2215
[4]  
Greiner S(2012)Learning-enhanced differential evolution for numerical optimization Soft Comput 16 303-330
[5]  
Boskovic B(2006)Design of two dimensional IIR filters with modern search heuristics: a comparative study Int J Comput Intell Appl 6 329-355
[6]  
Mernik M(2011)Differential evolution: a survey of the state-of-the-art IEEE Trans Evol Comput 15 4-31
[7]  
Zumer V(2008)Adaptive clustering using improved differential evolution algorithm IEEE Trans Syst Man Cybern A 38 218-237
[8]  
Cai Y(2009)Differential evolution using a neighborhood-based mutation operator IEEE Trans Evolut Comput 13 526-553
[9]  
Wang J(2014)Impact of the topology on the performance of distributed differential evolution Appl Evol Comput 8602 75-85
[10]  
Cai Y(2011)A practical tutorial on the use of nonparametric statistical tests as a methodology for comparing evolutionary and swarm intelligence algorithms Swarm Evol Comput 1 3-18