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Chaos Theory
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Demonstrations 21  40 of 212
Random Walks in Elementary Cellular Automata
Iterates of Generalized Logistic Maps for Superstable Parameter Values
TrajectoryScaling Functions for Generalized Logistic Maps with zUnimodality
Cellular Automata Sensitivity to Initial Conditions
Finite Lyapunov Exponent for Generalized Logistic Maps with zUnimodality
Feigenbaum's Scaling Relation for Superstable Parameter Values: "Bifurcation Diagram Helper"
Multicolored Turmites
Cobweb Diagram for Generalized Logistic Maps with zUnimodality
TimeSeries Analysis for Generalized Logistic Maps with zUnimodality
Estimating the Feigenbaum Constant from a OneParameter Scaling Law
TwoColor Pixel Division Game for Generalized Logistic Maps with zUnimodality
HighPrecision Newton Algorithm for Generalized Logistic Maps with Unimodality z
Feigenbaum's Scaling Law for the Logistic Map
Bifurcation in a Biochemical Reactor
2D Heat Diffusion Using a SearchUpdateFeedback Cellular Automaton (SCA) Approach
Hopf Bifurcations in a Nonlinear TwoDimensional Autonomous System
Oregonator with Time Delay
Phase Space of a Simple Pendulum
The Lorenz Map: ShortTerm Predictability of Chaotic Systems
Dynamics of CounterCurrent Cooled CSTRs
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