Category:Chaotic maps
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Here is a list of articles in the category Chaotic maps of the Computing portal that unifies foundations of mathematics and computations using computers.
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This category includes examples of dynamical systems that are ergodic, mixing, or otherwise exhibit chaotic behavior.
Pages in category "Chaotic maps"
The following 43 pages are in this category, out of 43 total.
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- List of chaotic maps (computing)
A
- Arnold tongue (computing)
- Arnold's cat map (computing)
- Artin billiard (computing)
B
- Bak–Sneppen model (biology)
- Baker's map (computing)
- Bogdanov map (computing)
- Brusselator (computing)
C
- Chirikov criterion (computing)
- Chua's circuit (computing)
- Colpitts oscillator (computing)
- Competitive Lotka–Volterra equations (computing)
- Complex squaring map (computing)
D
- Double pendulum (computing)
- Duffing equation (computing)
- Duffing map (computing)
- Dyadic transformation (computing)
E
- Elastic pendulum (computing)
- Exponential map (discrete dynamical systems) (computing)
G
- Gauss iterated map (computing)
- Gingerbreadman map (computing)
H
- Hadamard's dynamical system (computing)
- Hénon map (computing)
- Hindmarsh–Rose model (biology)
- Horseshoe map (computing)
- Hyperion (moon) (astronomy)
I
- Ikeda map (computing)
- Interval exchange transformation (computing)
K
- Kaplan–Yorke map (computing)
- Kicked rotator (physics)
- Kuramoto–Sivashinsky equation (computing)
L
- Logistic map (computing)
- Lorenz 96 model (computing)
- Lorenz system (computing)
R
- Rabinovich–Fabrikant equations (computing)
- Rössler attractor (computing)
S
- Standard map (computing)
T
- Tent map (computing)
- Thomas' cyclically symmetric attractor (computing)
- Three-body problem (physics)
- Tinkerbell map (computing)
V
- Van der Pol oscillator (computing)
Z
- Zaslavskii map (computing)
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