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Results 1 to 25 of 94

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Pseudoperiodic driving : eliminating multiple domains of attraction using chaosPECORA, L. M; CARROLL, T. L.Physical review letters. 1991, Vol 67, Num 8, pp 945-948, issn 0031-9007Article

Statistical properties of randomly broken objects and of multivalley structures in disordered systemsDERRIDA, B; FLYVBJERG, H.Journal of physics. A, mathematical and general. 1987, Vol 20, Num 15, pp 5273-5288, issn 0305-4470Article

Basins of attraction in driven dynamical systemsESCHENAZI, E; SOLARI, H. G; GILMORE, R et al.Physical review. A, General physics. 1989, Vol 39, Num 5, pp 2609-2627, issn 0556-2791, 19 p.Article

Remanent overlaps in the Hopfield model with zero temperature sequential dynamicsTOKITA, K.Progress of theoretical physics. 1993, Vol 90, Num 2, pp 329-335, issn 0033-068XArticle

A neural network model composed of two-state and three-state neuronsNAKAMURA, Y; FERCHMIN, A. R.The European physical journal. B, Condensed matter physics. 2000, Vol 13, Num 2, pp 305-312, issn 1434-6028Article

Physical measures for partially hyperbolic surface endomorphismsTSUJII, Masato.Acta mathematica. 2005, Vol 194, Num 1, pp 37-132, issn 0001-5962, 96 p.Article

Using chaos to keep period-multiplied systems in phaseCARROLL, T. L; PECORA, L. M.Physical review. A. 1993, Vol 48, Num 4E, pp 2426-2436, issn 1050-2947Article

Effect of delay on the boundary of the basin of attraction in a self-excited single graded-response neuronPAKDAMAN, K; MALTA, C. P; GROTTA-RAGAZZO, C et al.Neural computation. 1997, Vol 9, Num 2, pp 319-336, issn 0899-7667Article

Dynamical complexity arising in the adaptive control of a chaotic systemQAMMAR, H. K; MOSSAYEBI, F; MURPHY, L et al.Physics letters. A. 1993, Vol 178, Num 3-4, pp 279-283, issn 0375-9601Article

Consequences of the constant Jacobian determinant of the Hénon mapKAPLAN, H.Physical review. A. 1992, Vol 45, Num 4, pp 2187-2191, issn 1050-2947Article

Maximum overlap neural networks for associative memoryELIZALDE, E; GOMEZ, S; ROMEO, A et al.Physics letters. A. 1992, Vol 170, Num 2, pp 95-98, issn 0375-9601Article

Normal form solutions of dynamical systems in the basin of attraction of their fixed pointsBOUNTIS, T; TSAROUHAS, G; HERMAN, R et al.Physica. D. 1988, Vol 33, Num 1-3, pp 34-50, issn 0167-2789Article

A criterion of invertibility in the large for local diffeomorphisms between Banach spacesGORNI, G.Nonlinear analysis. 1993, Vol 21, Num 1, pp 43-47, issn 0362-546XArticle

Neural networks optimally trained with noisy dataMICHAEL WONG, K. Y; SHERRINGTON, D.Physical review. A. 1993, Vol 47, Num 6E, pp 4465-4482, issn 1050-2947Article

Remarks on non-linear stability in dissipative magnetohydrodynamicsTASSO, H.Il Nuovo cimento. B. 1993, Vol 108, Num 7, pp 827-830, issn 0369-3554Article

The partitioning problem in unsupervized learning for nonlinear neuronsPRÜGEL-BENNETT, A; SHAPIRO, J. L.Journal of physics. A, mathematical and general. 1993, Vol 26, Num 24, pp 7417-7426, issn 0305-4470Article

Global dynamics underlying sharp basin erosion in nonlinear driven oscillatorsSOLIMAN, M. S; THOMPSON, J. M. T.Physical review. A. 1992, Vol 45, Num 6, pp 3425-3431, issn 1050-2947Article

Competitive attraction in neural networks with sign-constrained weightsWONG, K. Y. M; CAMPBELL, C.Journal of physics. A, mathematical and general. 1992, Vol 25, Num 8, pp 2227-2242, issn 0305-4470Article

Basins of attraction in a neural network model trained with external fieldsYAU, H. W; WALLACE, D. J.Physica. A. 1992, Vol 185, Num 1-4, pp 471-480, issn 0378-4371Conference Paper

On basin boundariesNARAYANINSAMY, T.Applied mathematics and computation. 1999, Vol 99, Num 2-3, pp 261-274, issn 0096-3003Article

Spherical hypersurfaces and lattes rational mapsBERTELOOT, F; LOEB, J.-J.Journal de mathématiques pures et appliquées. 1998, Vol 77, Num 7, pp 655-666, issn 0021-7824Article

Iterated differentiable maps with nowhere differentiable basin boundariesMETZLER, W.Zeitschrift für Naturforschung. A, A Journal of physical sciences. 1993, Vol 48, Num 5-6, pp 669-671, issn 0932-0784Article

Non-Boolean derived logics for classical systemsWESTMORELAND, M. D; SCHUMACHER, B. W.Physical review. A. 1993, Vol 48, Num 2, pp 977-985, issn 1050-2947, AArticle

Quadratic map modulated by additive periodic forcingSANJU; VARMA, V. S.Physical review. A. 1993, Vol 48, Num 3, pp 1670-1675, issn 1050-2947, EArticle

Noncompact chain recurrence and attractionHURLEY, M.Proceedings of the American Mathematical Society. 1992, Vol 115, Num 4, pp 1139-1148, issn 0002-9939Article

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