1. Game of Life Model [ Computer Program ] The EJS Game of Life Model simulates a popular 2D cellular automata of a lattice in a finite state which is updated in accordance with a set of nearby-neighbor rules. The universe of the Game of Life, developed ... 2. Cellular Automata Rules Model [ Computer Program ] The EJS Cellular Automata Rules Model shows a spatial lattice which can have any one of a finite number of states and which are updated synchronously in discrete time steps according to a local (nearby neighbor) ... 3. Cellular Automata (Rule 90) Model [ Computer Program ] The EJS Cellular Automata (Rule 90) model displays a lattice with any one of a finite number of states which are updated synchronously in discrete time steps according to a local (nearby neighbor) rule. Rule ... 4. Ejs Poincare Model [ Computer Program ] The Ejs Poincare model computes the solutions to the set of non-linear equations, x' = x (a - b + z + d (1-z2)) - c y, y' = y (a - b + z + d (1-z2)) + c x, z' = a z - (x2 ... 5. Ejs Hénon-Heiles Poincare Model [ Computer Program ] The Ejs Hénon-Heiles Poincare model computes the solutions to the non-linear Hénon-Heiles Hamiltonian, which reads, ½ (px2 + py2 + x 2 + y2) + x2y – ... 6. Ejs Duffing Poincare Model [ Computer Program ] The Ejs Duffing Poincare model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γx' - x (1 - x2) = f cos(ω t), where each prime denotes a time derivative. ... 7. Ejs Duffing Phase Model [ Computer Program ] The Ejs Duffing Phase model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γx' - x (1 - x2) = f cos(ω t), where each prime denotes a time derivative. ... 8. Ejs Duffing Measure Model [ Computer Program ] The Ejs Duffing Measure model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γx' - x (1 - x2) = f cos(ω t), where each prime denotes a time derivative. ... 9. Duffing Chaos Model [ Computer Program ] The Ejs Duffing Chaos model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γx' - x (1 - x2) = f cos(ω t), where each prime denotes a time derivative. ... 10. Ejs Duffing Baker’s Map Model [ Computer Program ] The Ejs Duffing Baker’s Map model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γ x' - x (1 - x2) = f cos(ω t), where each prime denotes a time derivative. ... 11. Ejs Duffing Attractor Model [ Computer Program ] The Ejs Duffing Attractor model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γ x' - x (1 - x2) = f cos(ω t), where each prime denotes a time derivative. ... 12. Ejs Duffing Oscillator Model [ Computer Program ] The Ejs Duffing Oscillator model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γx' - x (1 - x2) = f cos(ωt), where each prime denotes a time derivative. ... 13. Ejs Baker’s Map Model [ Computer Program ] The Ejs Baker’s Map model computes a class of generalized baker’s maps defined in the unit square. The simulation displays the resulting points as well as the distance between adjacent points. The starting ... 14. Ejs Mandelbrot Set Model [ Computer Program ] The Mandelbrot Set model displays a set of points, c, in the complex plane that keep the function, z2 + c, bounded. The function is generated by starting with value of c and an initial value for ... |
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