Skip to Main Content
Attractors for discrete periodic dynamical systemsAuthor(s): John E. Franke; James F. Selgrade
Source: J. Math Anal. Appl. 286: 64-79
Publication Series: Miscellaneous Publication
PDF: View PDF (799 KB)
DescriptionA mathematical framework is introduced to study attractors of discrete, nonautonomous dynamical systems which depend periodically on time. A structure theorem for such attractors is established which says that the attractor of a time-periodic dynamical system is the unin of attractors of appropriate autonomous maps. If the nonautonomous system is a perturbation of an autonomous map, properties that the nonautonomous attractor inherits from the autonomous attractor are discussed.
- You may send email to email@example.com to request a hard copy of this publication.
- (Please specify exactly which publication you are requesting and your mailing address.)
- We recommend that you also print this page and attach it to the printout of the article, to retain the full citation information.
- This article was written and prepared by U.S. Government employees on official time, and is therefore in the public domain.
CitationFranke, John E.; Selgrade, James F. 2003. Attractors for discrete periodic dynamical systems. J. Math Anal. Appl. 286: 64-79
- On the structure of attractors for discrete, periodically forced systems with applications to population models
- Equilibrium and nonequilibrium attractors for a discrete, selection-migration model
- Dynamical Analysis of Density-dependent Selection in a Discrete one-island Migration Model
XML: View XML