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Systems, Models, & Methods
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Demonstrations 81 - 100 of 1005
N-Body Problem in 2DContinuous Changes in Self-Similar FractalsChemical Reactions Described by the Lorenz EquationsMazes Made with Random CharactersAdaptive Monte Carlo Integration
N-Body Problem in 2D
Continuous Changes in Self-Similar Fractals
Chemical Reactions Described by the Lorenz Equations
Mazes Made with Random Characters
Adaptive Monte Carlo Integration
R-Trees for Indexing Multidimensional DataThe Györgyi-Field Model for the Belousov-Zhabotinsky ReactionFinding Maxima and Minima for the Lorenz AttractorScrambler RideChlorite-Iodide-Malonic Acid (CIMA) Reaction
R-Trees for Indexing Multidimensional Data
The Györgyi-Field Model for the Belousov-Zhabotinsky Reaction
Finding Maxima and Minima for the Lorenz Attractor
Scrambler Ride
Chlorite-Iodide-Malonic Acid (CIMA) Reaction
Quadtree SubdivisionDiscrete Population Model for Fishery StocksSolution and Stability of a 1-Periodic Differential EquationTriangulo de SierpinskiB-Spline Curves from Voronoi Polygon Vertices
Quadtree Subdivision
Discrete Population Model for Fishery Stocks
Solution and Stability of a 1-Periodic Differential Equation
Triangulo de Sierpinski
B-Spline Curves from Voronoi Polygon Vertices
A Bitter Chocolate ProblemBending and Wrinkling as Competing Relaxation Pathways of Strained Free-Hanging FilmsMaking Patterns with Wang TilesDigital Representation of a Nonlinear ODE with Small Differences in Initial ConditionsInflating a Dragon
A Bitter Chocolate Problem
Bending and Wrinkling as Competing Relaxation Pathways of Strained Free-Hanging Films
Making Patterns with Wang Tiles
Digital Representation of a Nonlinear ODE with Small Differences in Initial Conditions
Inflating a Dragon

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