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scientific edition of Bauman MSTU

SCIENCE & EDUCATION

Bauman Moscow State Technical University.   El № FS 77 - 48211.   ISSN 1994-0408

Co-evolutionary algorithm of global optimization based on particle swarm optimization

# 11, November 2013
DOI: 10.7463/1113.0619595
Article file: Karpenko_P.pdf (1255.54Kb)
authors: A.P. Karpenko, E.Yu. Vorob'eva

References

1. Vorob'eva E.Yu., Karpenko A.P., Seliverstov E.Yu. Ko-gibridizatsiya algoritmov roya chastits [Co-hybridization of PSO]. Nauka i obrazovanie MGTU im. N.E. Baumana [Science and Education of the Bauman MSTU], 2012, no. 4. Available at: http://www.technomag.edu.ru/doc/355729.html  , accessed 27.08.2013.

2. Karpenko A.P., Svianadze Z.O. Meta-optimization based on self-organizing map and genetic algorithm. Optical Memory and Neural Networks (Information Optics), 2011, vol. 20, no. 4, pp. 279-283. http://dx.doi.org/10.3103/S1060992X11040059

3. Karpenko A.P., Mitina E.V., Semenikhin A.S. Kogeneticheskiy algoritm Pareto-approksimatsii v zadache mnogokriterial'noy optimizatsii [Co-generic algorithm for Pareto set approximation]. Informatsionnye tekhnologii, 2013, no. 1, pp. 22-32.

4. Karpenko A.P., Seliverstov E.Iu. Global'naia optimizatsiia metodom roia chastits. Obzor. [Overall optimization by method of particles swarm. Review]. Informatsionnye tekhnologii, 2010, no. 2, pp. 25-34.

5. Yongquan Zhou, Shengyu Pei. A hybrid co-evolutionary particle swarm optimization algorithm for solving constrained engineering design problems. China: Journal of computers, 2010, vol. 5, no. 6, pp. 965-972.

6. Yuhui Shi, Renato A. Krohling. Co-evolutionary particle swarm optimization to solve min-max problems. USA: Proceedings of the Evolutionary Computation, 2002, vol. 2, pp. 1682-1687.

7. Yang Sun, Lingbo Zhang, Xingsheng Gu. Co-evolutionary cultural based particle swarm optimization algorithm. China: Life system modeling and intelligent. Communications in computer and information science, 2010, vol. 98, no. 1, pp. 1-7.

8. Jie J., Han Ch., Zeng J. An Extended Mind Evolutionary Computation Model for Optimizations. Applied Mathematics and Computation, 2007, vol. 185, no. 2. pp. 1038-1049. http://dx.doi.org/10.1016/j.amc.2006.07.037

9. Fedorenko R.P. Priblizhennoe reshenie zadach optimal'nogo upravleniya [Approximate solution of optimal control problems]. Moscow, Nauka, 1978. 488 p.

10. Karpenko A.P., Fedoruk V.G. Odin klass pryamykh adaptivnykh metodov mnogokriterial'noy optimizatsii [A class of direct adaptive methods for multi-criteria optimization]. Informatsionnye tekhnologii, 2009, no. 5, pp. 24-30.

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