http://www.cnr.it/ontology/cnr/individuo/prodotto/ID14441
Genetic Programming for Inductive Inference of Chaotic Series (Contributo in volume (capitolo o saggio))
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- Genetic Programming for Inductive Inference of Chaotic Series (Contributo in volume (capitolo o saggio)) (literal)
- Anno
- 2006-01-01T00:00:00+01:00 (literal)
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- 10.1007/11676935_19 (literal)
- Alternative label
De Falco Ivanoe, Della Cioppa Antonio, Passaro Alessandro, Tarantino Ernesto (2006)
Genetic Programming for Inductive Inference of Chaotic Series
Springer-Verlag, Berlin Heidelberg (Germania) in (Fuzzy Logic and Applications: 6th International Workshop, WILF 2005, 2006
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- De Falco Ivanoe, Della Cioppa Antonio, Passaro Alessandro, Tarantino Ernesto (literal)
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- (Fuzzy Logic and Applications: 6th International Workshop, WILF 2005 (literal)
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- Fuzzy Logic and Applications: 6th International Workshop, WILF 2005, Crema, Italy, September 15-17, 2005, Revised Selected Papers, Editors: Isabelle Bloch, Alfredo Petrosino, Andrea G.B. Tettamanzi, Springer Verlag, ISBN: 3-540-32529-8, DOI: 10.1007/11 (literal)
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- I. De Falco1, A. Della Cioppa2, A. Passaro3, and E. Tarantino1
1 Institute of High Performance Computing and Networking, National Research Council of Italy (ICAR-CNR), Via P. Castellino 111, 80131 Naples, Italy
2 Natural Computation Lab - DIIIE, University of Salerno, Via Ponte don Melillo 1, 84084 Fisciano (SA), Italy
3 Department of Computer Science, University of Pisa, Largo B. Pontecorvo 3, 56127 Pisa, Italy (literal)
- Titolo
- Genetic Programming for Inductive Inference of Chaotic Series (literal)
- Http://www.cnr.it/ontology/cnr/pubblicazioni.owl#isbn
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- I. Bloch, A. Petrosino, and A.G.B. Tettamanzi (Eds.) (literal)
- Abstract
- In the context of inductive inference Solomonoff complexity plays a key role in correctly predicting the behavior of a given phenomenon. Unfortunately, Solomonoff complexity is not algorithmically computable. This paper deals with a Genetic Programming approach to inductive inference of chaotic series, with reference to Solomonoff complexity, that consists in evolving a population of mathematical expressions looking for the `optimal' one that generates a given series of chaotic data. Validation is performed on the Logistic, the Henon and the Mackey-Glass series. The results show that the method is effective in obtaining the analytical expression of the first two series, and in achieving a very good approximation and forecasting of the Mackey-Glass series. (literal)
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