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Journal Abstract Search

238 related items for PubMed ID: 12779792

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  • 3. Periodic orbit analysis at the onset of the unstable dimension variability and at the blowout bifurcation.
    Pereira RF, de S Pinto SE, Viana RL, Lopes SR, Grebogi C.
    Chaos; 2007 Jun; 17(2):023131. PubMed ID: 17614685
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  • 4. Unstable periodic orbits and noise in chaos computing.
    Kia B, Dari A, Ditto WL, Spano ML.
    Chaos; 2011 Dec; 21(4):047520. PubMed ID: 22225394
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  • 7. Secondary homoclinic bifurcation theorems.
    Rom-Kedar V.
    Chaos; 1995 Jun; 5(2):385-401. PubMed ID: 12780192
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  • 10. Cycles homoclinic to chaotic sets; robustness and resonance.
    Ashwin P.
    Chaos; 1997 Jun; 7(2):207-220. PubMed ID: 12779649
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  • 11. Control of noisy chaotic motion in a system with nonlinear excitation and restoring forces.
    King PE, Yim SC.
    Chaos; 1997 Jun; 7(2):290-300. PubMed ID: 12779657
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  • 15. Noise-induced unstable dimension variability and transition to chaos in random dynamical systems.
    Lai YC, Liu Z, Billings L, Schwartz IB.
    Phys Rev E Stat Nonlin Soft Matter Phys; 2003 Feb; 67(2 Pt 2):026210. PubMed ID: 12636779
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  • 16. Time-averaged properties of unstable periodic orbits and chaotic orbits in ordinary differential equation systems.
    Saiki Y, Yamada M.
    Phys Rev E Stat Nonlin Soft Matter Phys; 2009 Jan; 79(1 Pt 2):015201. PubMed ID: 19257096
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  • 17. Phase resetting effects for robust cycles between chaotic sets.
    Ashwin P, Field M, Rucklidge AM, Sturman R.
    Chaos; 2003 Sep; 13(3):973-81. PubMed ID: 12946190
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  • 19. Easy-to-implement method to target nonlinear systems.
    Baptista MS, Caldas IL.
    Chaos; 1998 Mar; 8(1):290-299. PubMed ID: 12779732
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