Category
page 1Chaotic maps
Hyperion
moon of Saturn

three-body problem
classical mechanics problem of three massive point particles interacting via Newtonian gravity; special case of the 𝑛‐body problem for 𝑛=3
Lorenz system
System of ordinary differential equations first studied by Edward Lorenz
double pendulum
pendulum with another pendulum attached to its end
Colpitts oscillator
electronic oscillator
logistic map
Simple polynomial map exhibiting chaotic behavior
Van der Pol oscillator
non-conservative oscillator with non-linear damping
Hénon map
chaotic dynamical system introduced by Michel Hénon
Chua's circuit
electronic circuit to exhibits chaos theory behaviour
Rössler attractor
attractor for chaotic Rössler system
horseshoe map
class of chaotic maps of the square into itself
Duffing equation
non-linear second order differential equation and its attractor
Arnold's cat map
chaotic map from the torus into itself
Brusselator
thumb|right|350px|Top: The Brusselator in the unstable regime (A=1, B=3): The system approaches a limit cycle Bottom: The Brusselator in a stable regime with A=1 and B=1.7: For B2 the system is stable and approaches a fixed point.
standard map
area-preserving chaotic map from a square with side 2π onto itself
elastic pendulum
a swinging pendulum that is also elastic
Arnold tongue
phenomenon in maths
Competitive Lotka–Volterra equations
model of multi-species population dynamics
Baker's map
chaotic map from the unit square into itself
Tent map
Mathematical map