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On identifying global optima in cooperative coevolution
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Proceedings of the 2005 conference on Genetic and evolutionary computation table of contents
Washington DC, USA
SESSION: Coevolution table of contents
Pages: 539 - 544  
Year of Publication: 2005
ISBN:1-59593-010-8
Authors
Anthony Bucci  Brandeis University, Waltham, MA
Jordan B. Pollack  Brandeis University, Waltham, MA
Sponsors
SIGEVO: ACM Special Interest Group on Genetic and Evolutionary Computation
ACM: Association for Computing Machinery
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 6,   Downloads (12 Months): 38,   Citation Count: 9
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ABSTRACT

When applied to optimization problems, Cooperative Coevolutionary Algorithms(CCEA) have been observed to exhibit a behavior called relative overgeneralization. Roughly, they tend to identify local optima with large basins of attraction which may or may not correspond to global optima. A question which arises is whether one can modify the algorithm to promote the discovery of global optima. We argue that a mechanism from Pareto coevolution can achieve this end. We observe that in CCEAs candidate individuals from one population are used as tests or measurements of individuals in other populations; by treating individuals as tests in this way, a finer-grained comparison can be made among candidate individuals. This finer-grained view permits an algorithm to see when two candidates are differently capable, even when one's evident value is higher than the other's. By modifying an existing CCEA to compare individuals using Pareto dominance we have produced an algorithm which reliably finds global optima. We demonstrate the algorithm on two Maximum of Two Quadratics problems and discuss why it works.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
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A. Bucci and J. B. Pollack. Focusing versus intransitivity: Geometrical aspects of coevolution. In Erick Cantú-Paz et al., editor, Genetic and Evolutionary Computation Conference - GECCO 2003, volume 2723 of Lecture Notes in Computer Science, pages 250--261. Springer, 2003.
 
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A. Bucci and J. B. Pollack. A Mathematical Framework for the Study of Coevolution. In K. De Jong, R. Poli, and J. Rowe, editors, FOGA 7: Proceedings of the Foundations of Genetic Algorithms Workshop, pages 221--235, San Francisco, CA, 2003. Morgan Kaufmann Publishers.
 
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C. M. Fonseca and P. J. Fleming. An Overview of Evolutionary Algorithms in Multiobjective Optimization. Evolutionary Computation, 3(1):1--16, 1995.
 
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J. Noble and R. A. Watson. Pareto coevolution: Using performance against coevolved opponents in a game as dimensions for Pareto selection. In L. Spector, E. Goodman, A. Wu, W. Langdon, H.-M. Voigt, M. Gen, S. Sen, M. Dorigo, S. Pezeshk, M. Garzon, and E. Burke, editors, Proceedings of the Genetic and Evolutionary Computation Conference, GECCO-2001, pages 493--500, San Francisco, CA, 2001. Morgan Kaufmann Publishers.
 
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L. Panait, R. P. Wiegand, and S. Luke. A sensitivity analysis of a cooperative coevolutionary algorithm biased for optimization. In Kalyanmoy Deb et al., editor, Genetic and Evolutionary Computation Conference -- GECCO 2004, volume 3102 of Lecture Notes in Computer Science, pages 573--584. Springer, 2004.
 
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R. Watson and J. B. Pollack. Coevolutionary dynamics in a minimal substrate. In L. Spector et al., editor, Proceedings of the Genetic and Evolutionary Computation Conference, GECCO-2001, San Francisco, CA, 2001. Morgan Kaufmann Publishers.
 
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CITED BY  9

Collaborative Colleagues:
Anthony Bucci: colleagues
Jordan B. Pollack: colleagues