Open Access Journal

ISSN : 2394-2320 (Online)

International Journal of Engineering Research in Computer Science and Engineering (IJERCSE)

Monthly Journal for Computer Science and Engineering

Open Access Journal

International Journal of Engineering Research in Computer Science and Engineering (IJERCSE)

Monthly Journal for Computer Science and Engineering

ISSN : 2394-2320 (Online)

A New Differential Evolutionary Algorithm

Author : Aparna Potbhare 1 Rutuja Deogade 2 Prof. Amit Khaparde 3

Date of Publication :7th April 2016

Abstract: Differential evolution (DE) has been proven to be one of the most powerful global numerical optimization algorithms in the evolutionary algorithm family. The core operator of DE is the differential mutation operator. Generally, the parents in the mutation operator are randomly chosen from the current population. In nature, good species always contain good information, and hence, they have more chance to be utilized to guide other species. Inspired by this phenomenon, To improve the efficiency of the original differential evolution algorithm, a new differential evolution algorithm was proposed. This paper presents a novel algorithm to accelerate the differential evolution (DE). The proposed opposition-based DE (ODE) employs opposition-based learning (OBL) for population generation jumping. In this work, opposite numbers have been utilized to improve the convergence rate of DE.

Reference :

    1. D. Goldberg, Genetic Algorithms in Search, Optimization, and Machine Learning. Reading, MA: Addison-Wesley, 1989.
    2. T. B¨ack, D. B. Fogel, and Z. Michalewicz, Eds., Handbook of Evolutionary Computation. Oxford, U.K.: Oxford University Press, 1997.
    3. L. J. Fogel, A. J. Owens, and M. J. Walsh, Artificial intelligence Through Simulated Evolution. New York: Wiley, 1966
    4. H.-G. Beyer and H.-P.Schwefel, “Evolution strategies: A comprehensive introduction,” Natural Comput., vol. 1, no. 1, pp. 3–52, May 2002.
    5. J. R. Koza, Genetic Programming: On the Programming of Computers by Means of Natural Selection. Cambridge, MA: MIT Press, 1992.
    6. J. Kennedy and R. C. Eberhart, “Particle swarm optimization,” in Proc. IEEE Int. Conf. Neural Netw., vol. IV. 1995, pp. 1942–1948.
    7. R. Storn and K. Price, “Differential evolution: A simple and efficient adaptive scheme for global optimization over continuous spaces,” J. Global Optimization, vol. 11, no. 4, pp. 341–359, Dec. 1997.
    8. R. Storn and K. Price, “Differential evolution: A simple and efficient adaptive scheme for global optimization over continuous spaces,” Int. Comput.Sci. Instit., Berkeley, CA, Tech. Rep. TR-95-012, 1995 [Online]. Available: ftp://ftp.icsi.berkeley.edu
    9. Z. Michalewicz, Genetic Algorithms + Data Structures = Evolution Programs, 3rd ed. Berlin, Germany: SpringerVerlag, 1996.
    10.  A. A. Salman, “Linkage crossover operator for genetic algorithms,” Ph.D. dissertation, Dept. Electric.Eng. Comput.Sci., Syracuse Univ.,Syracuse, NY, 1999.

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