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Journal Abstract Search

500 related items for PubMed ID: 15003057

  • 1. Statistics of Poincaré recurrences for maps with integrable and ergodic components.
    Hu H, Rampioni A, Rossi L, Turchetti G, Vaienti S.
    Chaos; 2004 Mar; 14(1):160-71. PubMed ID: 15003057
    [Abstract] [Full Text] [Related]

  • 2. Multiple returns for some regular and mixing maps.
    Haydn N, Lunedei E, Rossi L, Turchetti G, Vaienti S.
    Chaos; 2005 Sep; 15(3):33109. PubMed ID: 16252983
    [Abstract] [Full Text] [Related]

  • 3. Chaos at the border of criticality.
    Medvedev GS, Yoo Y.
    Chaos; 2008 Sep; 18(3):033105. PubMed ID: 19045443
    [Abstract] [Full Text] [Related]

  • 4. Dynamical estimates of chaotic systems from Poincare recurrences.
    Baptista MS, Maranhão DM, Sartorelli JC.
    Chaos; 2009 Dec; 19(4):043115. PubMed ID: 20059211
    [Abstract] [Full Text] [Related]

  • 5. Error distribution in randomly perturbed orbits.
    Marie P, Turchetti G, Vaienti S, Zanlungo F.
    Chaos; 2009 Dec; 19(4):043118. PubMed ID: 20059214
    [Abstract] [Full Text] [Related]

  • 6. Stickiness in mushroom billiards.
    Altmann EG, Motter AE, Kantz H.
    Chaos; 2005 Sep; 15(3):33105. PubMed ID: 16252979
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  • 8. Quantization of a free particle interacting linearly with a harmonic oscillator.
    Mainiero T, Porter MA.
    Chaos; 2007 Dec; 17(4):043130. PubMed ID: 18163794
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  • 10. Robust extremes in chaotic deterministic systems.
    Vitolo R, Holland MP, Ferro CA.
    Chaos; 2009 Dec; 19(4):043127. PubMed ID: 20059223
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  • 12. An adaptive strategy for controlling chaotic system.
    Cao YJ, Hang HX.
    J Zhejiang Univ Sci; 2003 Dec; 4(3):258-63. PubMed ID: 12765276
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  • 15. Computer systems are dynamical systems.
    Mytkowicz T, Diwan A, Bradley E.
    Chaos; 2009 Sep; 19(3):033124. PubMed ID: 19792004
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  • 18. Chaos control and synchronization in Bragg acousto-optic bistable systems driven by a separate chaotic system.
    Wang R, Gao JY.
    Chaos; 2005 Sep; 15(3):33110. PubMed ID: 16252984
    [Abstract] [Full Text] [Related]

  • 19. Dynamics of self-adjusting systems with noise.
    Melby P, Weber N, Hübler A.
    Chaos; 2005 Sep; 15(3):33902. PubMed ID: 16252993
    [Abstract] [Full Text] [Related]

  • 20. Flow field topology of transient mixing driven by buoyancy.
    Duval WM.
    Chaos; 2004 Sep; 14(3):716-38. PubMed ID: 15446983
    [Abstract] [Full Text] [Related]

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