Variable mesh optimization for continuous optimization problems

被引:0
作者
Amilkar Puris
Rafael Bello
Daniel Molina
Francisco Herrera
机构
[1] Universidad Central de las Villas,Department of Computer Science
[2] University of Cadiz,Department of Computer Languages and Systems
[3] University of Granada,Department of Computer Science and Artificial Intelligence
来源
Soft Computing | 2012年 / 16卷
关键词
Particle Swarm Optimization; Search Space; Local Extreme; Node Generation; Mesh Node;
D O I
暂无
中图分类号
学科分类号
摘要
Population-based meta-heuristics are algorithms that can obtain very good results for complex continuous optimization problems in a reduced amount of time. These search algorithms use a population of solutions to maintain an acceptable diversity level during the process, thus their correct distribution is crucial for the search. This paper introduces a new population meta-heuristic called “variable mesh optimization” (VMO), in which the set of nodes (potential solutions) are distributed as a mesh. This mesh is variable, because it evolves to maintain a controlled diversity (avoiding solutions too close to each other) and to guide it to the best solutions (by a mechanism of resampling from current nodes to its best neighbour). This proposal is compared with basic population-based meta-heuristics using a benchmark of multimodal continuous functions, showing that VMO is a competitive algorithm.
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页码:511 / 525
页数:14
相关论文
共 33 条
[1]  
Brest J(2007)Performance comparison of self-adaptive and adaptive differential evolution algorithms Soft Comput 11 617-629
[2]  
Boskovic B(2001)Self-adaptive genetic algorithms with simulated binary crossover Evol Comput J 9 195-219
[3]  
Greiner S(2009)A study of statistical techniques and performance measures for genetics-based machine learning: accuracy and interpretability Soft Comput Appl 13 959-977
[4]  
Zumer V(2009)A study on the use of non-parametric tests for analyzing the evolutionary algorithms’ behaviour: a case study on the CEC2005 special session on real parameter optimization J Heuristics 15 617-644
[5]  
Maucec MS(2005)Special issue on real coded genetic algorithms: foundations, models and operators Soft Comput 9 4-319
[6]  
Deb K(1998)Tackling realcoded genetic algorithms: operators and tools for the behavioral analysis Artif Intell Rev 12 265-338
[7]  
García S(2003)A taxonomy for the crossover operator for real-coded genetic algorithms: an experimental study Int J Intell Syst 18 309-70
[8]  
Fernández A(1979)A simple sequentially rejective multiple test procedure Scand J Stat 6 65-595
[9]  
Luengo J(1980)Approximations of the critical region of the Friedman statistic Commun Stat 18 571-1061
[10]  
Herrera F(2008)Special issue on adaptation of discrete metaheuristics to continuous optimization Eur J Oper Res 185 1060-1804