<--- Back to Details
First PageDocument Content
Bifurcation theory / Mathematical analysis / Mathematics / Systems science / Homoclinic bifurcation / Homoclinic orbit / Attractor / Bifurcation diagram / Dynamical system / Saddle point / Normal form / Limit set
Date: 1970-01-01 18:00:00
Bifurcation theory
Mathematical analysis
Mathematics
Systems science
Homoclinic bifurcation
Homoclinic orbit
Attractor
Bifurcation diagram
Dynamical system
Saddle point
Normal form
Limit set

IOP PUBLISHING NONLINEARITY Nonlinearity–1298

Add to Reading List

Source URL: www2.warwick.ac.uk

Download Document from Source Website

File Size: 364,40 KB

Share Document on Facebook

Similar Documents

New York Journal of Mathematics New York J. Math. 17a–265. The complementing condition and its role in a bifurcation theory applicable to nonlinear elasticity

New York Journal of Mathematics New York J. Math. 17a–265. The complementing condition and its role in a bifurcation theory applicable to nonlinear elasticity

DocID: 1v7Rn - View Document

ERRATA: Bifurcation Theory for Hexagonal Agglomeration in Economic Geography Springer, 2014 by Kiyohiro Ikeda and Kazuo Murota October 3, 2016

ERRATA: Bifurcation Theory for Hexagonal Agglomeration in Economic Geography Springer, 2014 by Kiyohiro Ikeda and Kazuo Murota October 3, 2016

DocID: 1uYav - View Document

479  Doc. Math. J. DMV Bifurcation from Relative Equilibria of Noncompact Group Actions:

479 Doc. Math. J. DMV Bifurcation from Relative Equilibria of Noncompact Group Actions:

DocID: 1rpVe - View Document

9th AIMS CONFERENCE – ABSTRACTS  78 Special Session 17: Singular Perturbations Freddy Dumortier, Hasselt University, Belgium

9th AIMS CONFERENCE – ABSTRACTS 78 Special Session 17: Singular Perturbations Freddy Dumortier, Hasselt University, Belgium

DocID: 1qWL4 - View Document

61  Doc. Math. J. DMV Hopf-Bifurcation in Systems with Spherical Symmetry Part I : Invariant Tori

61 Doc. Math. J. DMV Hopf-Bifurcation in Systems with Spherical Symmetry Part I : Invariant Tori

DocID: 1qWl3 - View Document