These tools will no longer be maintained as of December 31, 2024. Archived website can be found here. PubMed4Hh GitHub repository can be found here. Contact NLM Customer Service if you have questions.


BIOMARKERS

Molecular Biopsy of Human Tumors

- a resource for Precision Medicine *

387 related articles for article (PubMed ID: 11736054)

  • 21. 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
    [TBL] [Abstract][Full Text] [Related]  

  • 22. Unstable periodic orbits and the natural measure of nonhyperbolic chaotic saddles.
    Dhamala M; Lai YC
    Phys Rev E Stat Phys Plasmas Fluids Relat Interdiscip Topics; 1999 Nov; 60(5 Pt B):6176-9. PubMed ID: 11970527
    [TBL] [Abstract][Full Text] [Related]  

  • 23. Using periodic orbits to compute chaotic transport rates between resonance zones.
    Sattari S; Mitchell KA
    Chaos; 2017 Nov; 27(11):113104. PubMed ID: 29195324
    [TBL] [Abstract][Full Text] [Related]  

  • 24. Cycles homoclinic to chaotic sets; robustness and resonance.
    Ashwin P
    Chaos; 1997 Jun; 7(2):207-220. PubMed ID: 12779649
    [TBL] [Abstract][Full Text] [Related]  

  • 25. Dynamical system analysis of a data-driven model constructed by reservoir computing.
    Kobayashi MU; Nakai K; Saiki Y; Tsutsumi N
    Phys Rev E; 2021 Oct; 104(4-1):044215. PubMed ID: 34781491
    [TBL] [Abstract][Full Text] [Related]  

  • 26. Characterization of noise-induced strange nonchaotic attractors.
    Wang X; Lai YC; Lai CH
    Phys Rev E Stat Nonlin Soft Matter Phys; 2006 Jul; 74(1 Pt 2):016203. PubMed ID: 16907173
    [TBL] [Abstract][Full Text] [Related]  

  • 27. Estimating the Dimension of an Inertial Manifold from Unstable Periodic Orbits.
    Ding X; Chaté H; Cvitanović P; Siminos E; Takeuchi KA
    Phys Rev Lett; 2016 Jul; 117(2):024101. PubMed ID: 27447508
    [TBL] [Abstract][Full Text] [Related]  

  • 28. Scarring in classical chaotic dynamics with noise.
    Lippolis D; Shudo A; Yoshida K; Yoshino H
    Phys Rev E; 2021 May; 103(5):L050202. PubMed ID: 34134294
    [TBL] [Abstract][Full Text] [Related]  

  • 29. Construction of an associative memory using unstable periodic orbits of a chaotic attractor.
    Wagner C; Stucki JW
    J Theor Biol; 2002 Apr; 215(3):375-84. PubMed ID: 12054844
    [TBL] [Abstract][Full Text] [Related]  

  • 30. Detecting unstable periodic orbits in high-dimensional chaotic systems from time series: reconstruction meeting with adaptation.
    Ma H; Lin W; Lai YC
    Phys Rev E Stat Nonlin Soft Matter Phys; 2013 May; 87(5):050901. PubMed ID: 23767476
    [TBL] [Abstract][Full Text] [Related]  

  • 31. Counting unstable periodic orbits in noisy chaotic systems: A scaling relation connecting experiment with theory.
    Pei X; Dolan K; Moss F; Lai YC
    Chaos; 1998 Dec; 8(4):853-860. PubMed ID: 12779792
    [TBL] [Abstract][Full Text] [Related]  

  • 32. Analyzing lyapunov spectra of chaotic dynamical systems.
    Diakonos FK; Pingel D; Schmelcher P
    Phys Rev E Stat Phys Plasmas Fluids Relat Interdiscip Topics; 2000 Sep; 62(3 Pt B):4413-6. PubMed ID: 11088976
    [TBL] [Abstract][Full Text] [Related]  

  • 33. Breaking of integrability and conservation leading to Hamiltonian chaotic system and its energy-based coexistence analysis.
    Qi G; Gou T; Hu J; Chen G
    Chaos; 2021 Jan; 31(1):013101. PubMed ID: 33754774
    [TBL] [Abstract][Full Text] [Related]  

  • 34. Orbits of charged particles trapped in a dipole magnetic field.
    Liu R; Liu S; Zhu F; Chen Q; He Y; Cai C
    Chaos; 2022 Apr; 32(4):043104. PubMed ID: 35489861
    [TBL] [Abstract][Full Text] [Related]  

  • 35. Accumulation of unstable periodic orbits and the stickiness in the two-dimensional piecewise linear map.
    Akaishi A; Shudo A
    Phys Rev E Stat Nonlin Soft Matter Phys; 2009 Dec; 80(6 Pt 2):066211. PubMed ID: 20365258
    [TBL] [Abstract][Full Text] [Related]  

  • 36. Reconstruction of chaotic saddles by classification of unstable periodic orbits: Kuramoto-Sivashinsky equation.
    Saiki Y; Yamada M; Chian AC; Miranda RA; Rempel EL
    Chaos; 2015 Oct; 25(10):103123. PubMed ID: 26520089
    [TBL] [Abstract][Full Text] [Related]  

  • 37. Characterizing weak chaos using time series of Lyapunov exponents.
    da Silva RM; Manchein C; Beims MW; Altmann EG
    Phys Rev E Stat Nonlin Soft Matter Phys; 2015 Jun; 91(6):062907. PubMed ID: 26172772
    [TBL] [Abstract][Full Text] [Related]  

  • 38. Transition to intermittent chaotic synchronization.
    Zhao L; Lai YC; Shih CW
    Phys Rev E Stat Nonlin Soft Matter Phys; 2005 Sep; 72(3 Pt 2):036212. PubMed ID: 16241553
    [TBL] [Abstract][Full Text] [Related]  

  • 39. Correlation dimension and the largest Lyapunov exponent characterization of RR interval.
    Lu HW; Chen YZ
    Space Med Med Eng (Beijing); 2003 Dec; 16(6):396-9. PubMed ID: 15008187
    [TBL] [Abstract][Full Text] [Related]  

  • 40. Constructing periodic orbits of high-dimensional chaotic systems by an adjoint-based variational method.
    Azimi S; Ashtari O; Schneider TM
    Phys Rev E; 2022 Jan; 105(1-1):014217. PubMed ID: 35193314
    [TBL] [Abstract][Full Text] [Related]  

    [Previous]   [Next]    [New Search]
    of 20.