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Demonstrations 1 - 20 of 1312
Time-Series Analysis for Generalized Logistic Maps with z-UnimodalityEstimating the Feigenbaum Constant from a One-Parameter Scaling LawEncrypted Secret SharingCongruent NumbersTwo-Color Pixel Division Game for Generalized Logistic Maps with z-Unimodality
Time-Series Analysis for Generalized Logistic Maps with z-Unimodality
New this week
Estimating the Feigenbaum Constant from a One-Parameter Scaling Law
New this week
Encrypted Secret Sharing
New this month
Congruent Numbers
Two-Color Pixel Division Game for Generalized Logistic Maps with z-Unimodality
Entropy of n-Fold Compositions of the Tent MapHigh-Precision Newton Algorithm for Generalized Logistic Maps with Unimodality zMondrian Four-ColoringGauss-Legendre Approximation of PiThe Euclidean Algorithm and Simple Continued Fractions
Entropy of n-Fold Compositions of the Tent Map
High-Precision Newton Algorithm for Generalized Logistic Maps with Unimodality z
Mondrian Four-Coloring
Gauss-Legendre Approximation of Pi
The Euclidean Algorithm and Simple Continued Fractions
Complex NetworksFeigenbaum's Scaling Law for the Logistic MapBifurcation Diagram for a Generalized Logistic MapComplex Power SpiralsA Fire Spread Model: The Contagion Effect
Complex Networks
Feigenbaum's Scaling Law for the Logistic Map
Bifurcation Diagram for a Generalized Logistic Map
Complex Power Spirals
A Fire Spread Model: The Contagion Effect
2D Heat Diffusion Using a Search-Update-Feedback Cellular Automaton (SCA) ApproachInfinite Monkey TheoremDecomposing Rotations into Shear MappingsApplying the Iota-Delta Numerical Function to Describe Normal and Anomalous Diffusion Using the Rules 26 and 146The Mating Dance of the Alexander Horned Spheres
2D Heat Diffusion Using a Search-Update-Feedback Cellular Automaton (SCA) Approach
Infinite Monkey Theorem
Decomposing Rotations into Shear Mappings
Applying the Iota-Delta Numerical Function to Describe Normal and Anomalous Diffusion Using the Rules 26 and 146
The Mating Dance of the Alexander Horned Spheres

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