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Resultados de 1 a 10 de 91  para Produção Intelectual da USP

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1
A direct numerical method for quantifying regular and chaotic orbits
A direct numerical method for quantifying regular and chaotic orbits
Material Type:
Artigo 		Adicionar ao Meu Espaço

A direct numerical method for quantifying regular and chaotic orbits

J Awrejcewicz L Dzyubak; Celso Grebogi

Chaos, Solitons & Fractals v. 19, n. 3, p. 503-507, 2004

Tarrytown 2004

Acesso online

2
A direct numerical method for quantifying regular and chaotic orbits
A direct numerical method for quantifying regular and chaotic orbits
Material Type:
Artigo 		Adicionar ao Meu Espaço

A direct numerical method for quantifying regular and chaotic orbits

J Awrejcewicz L Dzyubak; Celso Grebogi

Chaos, Solitons & Fractals v. 19, n. 3, p. 503-507, 2004

Tarrytown 2004

Acesso online

3
Estimation of chaotic and regular (Stick-Slip and slip-slip) oscillations exhibited by coupled oscillators with dry friction
Estimation of chaotic and regular (Stick-Slip and slip-slip) oscillations exhibited by coupled oscillators with dry friction
Material Type:
Artigo 		Adicionar ao Meu Espaço

Estimation of chaotic and regular (Stick-Slip and slip-slip) oscillations exhibited by coupled oscillators with dry friction

J Awrejcewicz L Dzyubak; Celso Grebogi

Nonlinear Dynamics v. 42, n. 4, p.383-394, 2005

2005

Acesso online

4
Estimation of chaotic and regular (Stick-Slip and slip-slip) oscillations exhibited by coupled oscillators with dry friction
Estimation of chaotic and regular (Stick-Slip and slip-slip) oscillations exhibited by coupled oscillators with dry friction
Material Type:
Artigo 		Adicionar ao Meu Espaço

Estimation of chaotic and regular (Stick-Slip and slip-slip) oscillations exhibited by coupled oscillators with dry friction

J Awrejcewicz L Dzyubak; Celso Grebogi

Nonlinear Dynamics v. 42, n. 4, p.383-394, 2005

2005

Acesso online

5
Upper and lower bounds for the mutual information in dynamical networks
Upper and lower bounds for the mutual information in dynamical networks
Material Type:
Relatório Técnico 		Adicionar ao Meu Espaço

Upper and lower bounds for the mutual information in dynamical networks

M S Baptista R M Rubinger; E R V Junior; U Parlitz; C Grebogi; J C Sartorelli

São Paulo 2011

Acesso online

6
Integrated chaos-based communitcation
Integrated chaos-based communitcation
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Integrated chaos-based communitcation

M S Baptista E E Macau; Celso Grebogi

Acta Astronautica v. 54, n. 3, p. 153-157, 2003

Oxford 2003

Acesso online

7
Topology of windows in the high-dimensional parameter space of chaotic maps
Topology of windows in the high-dimensional parameter space of chaotic maps
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Topology of windows in the high-dimensional parameter space of chaotic maps

M. S Baptista Celso Grebogi; E Barreto

International Journal of Bifurcation and Chaos v. 13, n. 9, p. 2681-2688, 2003

Singapore 2003

Acesso online

8
Integrated chaos-based communitcation
Integrated chaos-based communitcation
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Integrated chaos-based communitcation

M S Baptista E E Macau; Celso Grebogi

Acta Astronautica v. 54, n. 3, p. 153-157, 2003

Oxford 2003

Acesso online

9
Communication-based on topology preservation of chaotic dynamics
Communication-based on topology preservation of chaotic dynamics
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Communication-based on topology preservation of chaotic dynamics

M. S Baptista M. B Reyes; J. C Sartorelli (José Carlos); Celso Grebogi; E Rosa

International Journal of Bifurcation and Chaos v. 13, n. 9, p. 2551-2560, 2003

Singapore 2003

Acesso online

10
Communication-based on topology preservation of chaotic dynamics
Communication-based on topology preservation of chaotic dynamics
Material Type:
Artigo 		Adicionar ao Meu Espaço

Communication-based on topology preservation of chaotic dynamics

M. S Baptista M. B Reyes; J. C Sartorelli (José Carlos); Celso Grebogi; E Rosa

International Journal of Bifurcation and Chaos v. 13, n. 9, p. 2551-2560, 2003

Singapore 2003

Acesso online

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Deste Autor:

  1. Grebogi, C
  2. Moura, A
  3. Viana, R
  4. Baptista, M
  5. Tél, T

Neste Assunto:

  1. Caos (Sistemas Dinâmicos)
  2. Sistemas Dinâmicos
  3. Comportamento Caótico Nos Sistemas
  4. Sistemas Não Lineares
  5. Fractais

  • Realização: ABCD-USP USP   Logos de Redes Sociais: Freepik

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