Category:Chaotic maps

From Wikipedia, the free encyclopedia

This category includes examples of dynamical systems that are ergodic, mixing, or otherwise exhibit chaotic behavior.

Pages in category "Chaotic maps"

The following 28 pages are in this category, out of 28 total. Updates to this list can occasionally be delayed for a few days.

*

  • List of chaotic maps

A

  • Arnold's cat map
  • Artin billiard

B

  • Bak-Sneppen model
  • Baker's map

C

  • Chirikov criterion
  • Chua's circuit
  • Circle map
  • Competitive Lotka–Volterra equations

D

  • Double pendulum
  • Duffing map
  • Dyadic transformation

G

  • Gingerbreadman map

H

  • Hadamard's dynamical system
  • Horseshoe map
  • Hénon map

I

  • Ikeda map
  • Interval exchange transformation

K

  • Kaplan-Yorke map

L

  • Logistic map
  • Lorenz attractor

R

  • Rabinovich-Fabrikant equations
  • Rössler attractor

S

  • Standard map

T

  • Tent map
  • Tinkerbell map

V

  • Van der Pol oscillator

Z

  • Zaslavskii map
Categories: Dynamical systems | Chaos theory | Fractals
Views
  • Category
  • Discussion
  • Current revision
Navigation
  • Main Page
  • Contents
  • Featured content
  • Current events
Interaction
  • About Wikipedia
  • Community portal
  • Recent changes
  • Contact Wikipedia
  • Donate to Wikipedia
  • Help
Powered by MediaWiki
Wikimedia Foundation
  • This page was last modified 17:49, 9 October 2005 by Wikipedia user Linas.
  • All text is available under the terms of the GNU Free Documentation License. (See Copyrights for details.)
    Wikipedia® is a registered trademark of the Wikimedia Foundation, Inc., a U.S. registered 501(c)(3) tax-deductible nonprofit charity.
  • About Wikipedia
  • Disclaimers