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Items: 1 to 20 of 118

1.

Contextual analysis framework for bursty dynamics.

Jo HH, Pan RK, Perotti JI, Kaski K.

Phys Rev E Stat Nonlin Soft Matter Phys. 2013 Jun;87(6):062131. Epub 2013 Jun 20.

PMID:
23848651
2.

Network structure, topology, and dynamics in generalized models of synchronization.

Lerman K, Ghosh R.

Phys Rev E Stat Nonlin Soft Matter Phys. 2012 Aug;86(2 Pt 2):026108. Epub 2012 Aug 13.

PMID:
23005826
3.

Generic behavior of master-stability functions in coupled nonlinear dynamical systems.

Huang L, Chen Q, Lai YC, Pecora LM.

Phys Rev E Stat Nonlin Soft Matter Phys. 2009 Sep;80(3 Pt 2):036204. Epub 2009 Sep 15.

PMID:
19905197
4.

Characterization of intermittency in renewal processes: application to earthquakes.

Akimoto T, Hasumi T, Aizawa Y.

Phys Rev E Stat Nonlin Soft Matter Phys. 2010 Mar;81(3 Pt 1):031133. Epub 2010 Mar 30.

PMID:
20365723
5.

Computer systems are dynamical systems.

Mytkowicz T, Diwan A, Bradley E.

Chaos. 2009 Sep;19(3):033124. doi: 10.1063/1.3187791.

PMID:
19792004
6.

Global existence and energy decay rates for a Kirchhoff-type wave equation with nonlinear dissipation.

Kim D, Kim D, Hong KS, Jung IH.

ScientificWorldJournal. 2014;2014:716740. doi: 10.1155/2014/716740. Epub 2014 Apr 7.

7.

Avoiding numerical pitfalls in social force models.

Köster G, Treml F, Gödel M.

Phys Rev E Stat Nonlin Soft Matter Phys. 2013 Jun;87(6):063305. Epub 2013 Jun 14.

PMID:
23848804
8.

Quantization of a free particle interacting linearly with a harmonic oscillator.

Mainiero T, Porter MA.

Chaos. 2007 Dec;17(4):043130. doi: 10.1063/1.2819060.

PMID:
18163794
9.

Dynamics of the chain of forced oscillators with long-range interaction: from synchronization to chaos.

Zaslavsky GM, Edelman M, Tarasov VE.

Chaos. 2007 Dec;17(4):043124. doi: 10.1063/1.2819537.

PMID:
18163788
10.

Low dimensional behavior of large systems of globally coupled oscillators.

Ott E, Antonsen TM.

Chaos. 2008 Sep;18(3):037113. doi: 10.1063/1.2930766.

PMID:
19045487
11.

Boundaries of Siegel disks: numerical studies of their dynamics and regularity.

de la Llave R, Petrov NP.

Chaos. 2008 Sep;18(3):033135. doi: 10.1063/1.2985856.

PMID:
19045473
12.
13.

Onset of synchronization in complex gradient networks.

Wang X, Huang L, Guan S, Lai YC, Lai CH.

Chaos. 2008 Sep;18(3):037117. doi: 10.1063/1.2964202.

PMID:
19045491
14.

A partial synchronization theorem.

Pogromsky AY.

Chaos. 2008 Sep;18(3):037107. doi: 10.1063/1.2959145. Erratum in: Chaos. 2009 Dec;19(4):049901.

PMID:
19045481
15.

Introduction to Focus Issue: synchronization in complex networks.

Suykens JA, Osipov GV.

Chaos. 2008 Sep;18(3):037101. doi: 10.1063/1.2985139.

PMID:
19045475
16.

Unfolding a codimension-two, discontinuous, Andronov-Hopf bifurcation.

Simpson DJ, Meiss JD.

Chaos. 2008 Sep;18(3):033125. doi: 10.1063/1.2976165.

PMID:
19045463
17.

Resonant forcing of nonlinear systems of differential equations.

Gintautas V, Hübler AW.

Chaos. 2008 Sep;18(3):033118. doi: 10.1063/1.2964200.

PMID:
19045456
18.

Forced synchronization of a self-sustained chaotic oscillator.

González Salas JS, Campos Cantón E, Ordaz Salazar FC, Campos Cantón I.

Chaos. 2008 Jun;18(2):023136. doi: 10.1063/1.2947661.

PMID:
18601502
19.

Scale-dependent behavior of scale equations.

Kim P.

Chaos. 2009 Sep;19(3):033126. doi: 10.1063/1.3207822.

PMID:
19792006
20.

Comparison of Lagrangian approach and method of moments for reducing dimensionality of soliton dynamical systems.

Ankiewicz A, Akhmediev N.

Chaos. 2008 Sep;18(3):033129. doi: 10.1063/1.2976628.

PMID:
19045467
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