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Chaos Theory
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Demonstrations 1 - 20 of 228
The Zaslavskii MapPlanar Three-Body ProblemJulia Sets Produced by Cubic PolynomialsThe Baker's MapAdaptive Frequency Hopf Oscillator
The Zaslavskii Map
Planar Three-Body Problem
Julia Sets Produced by Cubic Polynomials
The Baker's Map
Adaptive Frequency Hopf Oscillator
Double-Spring PendulumHopf Bifurcation in a Biased van der Pol OscillatorChaos While Sledding on a Bumpy SlopePaths of Balls Bouncing Off PegsSensitivity to Initial Conditions for the Logistic Map
Double-Spring Pendulum
Hopf Bifurcation in a Biased van der Pol Oscillator
Chaos While Sledding on a Bumpy Slope
Paths of Balls Bouncing Off Pegs
Sensitivity to Initial Conditions for the Logistic Map
Study of the Dynamic Behavior of the Lorenz SystemChaos Game 2D/3DThe Pendulum: From Simple Harmonic Motion to ChaosChaotic Data: Maximal Lyapunov ExponentChaotic Data: Correlation Dimension
Study of the Dynamic Behavior of the Lorenz System
Chaos Game 2D/3D
The Pendulum: From Simple Harmonic Motion to Chaos
Chaotic Data: Maximal Lyapunov Exponent
Chaotic Data: Correlation Dimension
Chaotic Data: Delay Time and Embedding DimensionPlanar Three-Body Problem in Phase SpaceRep-tiles and Fractals of Order FiveMapping the Maxima for a Nonisothermal Chemical SystemNumerical Integration of the Logistic Equation Using Runge-Kutta Methods
Chaotic Data: Delay Time and Embedding Dimension
Planar Three-Body Problem in Phase Space
Rep-tiles and Fractals of Order Five
Mapping the Maxima for a Nonisothermal Chemical System
Numerical Integration of the Logistic Equation Using Runge-Kutta Methods

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