Particle Swarm Optimization with Interval-valued Genotypes and Its Application to Neuroevolution
Commenced in January 2007
Frequency: Monthly
Edition: International
Paper Count: 33122
Particle Swarm Optimization with Interval-valued Genotypes and Its Application to Neuroevolution

Authors: Hidehiko Okada

Abstract:

The author proposes an extension of particle swarm optimization (PSO) for solving interval-valued optimization problems and applies the extended PSO to evolutionary training of neural networks (NNs) with interval weights. In the proposed PSO, values in the genotypes are not real numbers but intervals. Experimental results show that interval-valued NNs trained by the proposed method could well approximate hidden target functions despite the fact that no training data was explicitly provided.

Keywords: Evolutionary algorithms, swarm intelligence, particle swarm optimization, neural network, interval arithmetic.

Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1335758

Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 1969

References:


[1] H. Ishibuchi, H. Tanaka and H. Okada, An architecture of neural networks with interval weights and its application to fuzzy regression analysis, Fuzzy Sets and Systems, vol.57, no.1, pp.27-39, 1993.
[2] D.B. Fogel, L.J. Fogel and V.W. Porto, Evolving neural networks, Biological Cybernetics, vol.63, issue 6, pp.487-493, 1990.
[3] X. Yao, Evolving artificial neural networks, Proc. of the IEEE, vol.87, issue 9, pp.1423-1447, 1999.
[4] K.O. Stanley and R. Miikkulainen, Evolving neural networks through augmenting topologies, Evolutionary Computation, vol.10, no.2, pp.99-127, 2002.
[5] D. Floreano, P. Durr and C. Mattiussi, Neuroevolution: from architectures to learning, Evolutionary Intelligence, vol.1, no.1, pp.47-62, 2008.
[6] H. Okada, Proposal of fuzzy evolutionary algorithms for fuzzy-valued genotypes, Proc. of International Conference on Instrumentation, Control, Information Technology and System Integration (SICE Annual Conference) 2012, pp.1538-1541, 2012.
[7] G. Alefeld and J. Herzberger, Introduction to Interval Computation, Academic Press, 1983.