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November 2011

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Results #1-#10 of 19
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Game of Life Model  [ Computer Program ]
  
Match Score:
100
Byline:
W. Christian
Post a comment | Relations
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…
Cellular Automata Rules Model  [ Computer Program ]
  
Match Score:
100
Byline:
W. Christian
Post a comment | Relations
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…
Cellular Automata (Rule 90) Model  [ Computer Program ]
  
Match Score:
100
Byline:
W. Christian
Post a comment | Relations
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…
Ejs Poincare Model  [ Computer Program ]
  
Match Score:
100
Byline:
J. Aguirregabiria; Editor: W. Christian
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The Ejs Poincare model computes the solutions to the set of non-linear equations, x' = x (a - b + z + d (1-z 2 )) - c y, y' = y (a - b + z + d (1-z 2 )) + c x, z' = a z - (x 2 + y 2…
Ejs Hénon-Heiles Poincare Model  [ Computer Program ]
  
Match Score:
100
Byline:
J. Aguirregabiria; Editor: W. Christian
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The Ejs Hénon-Heiles Poincare model computes the solutions to the non-linear Hénon-Heiles Hamiltonian, which reads, ½ (p x 2 + p y 2 + x 2 + y 2 ) + x 2 y – 1/3 y 3 . The simulation…
Ejs Duffing Poincare Model  [ Computer Program ]
  
Match Score:
100
Byline:
J. Aguirregabiria; Editor: W. Christian
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The Ejs Duffing Poincare model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γx' - x (1 - x 2 ) = f cos(ω t), where each prime denotes a…
Ejs Duffing Phase Model  [ Computer Program ]
  
Match Score:
100
Byline:
J. Aguirregabiria; Editor: W. Christian
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The Ejs Duffing Phase model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γx' - x (1 - x 2 ) = f cos(ω t), where each prime denotes a…
Ejs Duffing Measure Model  [ Computer Program ]
  
Match Score:
100
Byline:
J. Aguirregabiria; Editor: W. Christian
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The Ejs Duffing Measure model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γx' - x (1 - x 2 ) = f cos(ω t), where each prime denotes a…
Duffing Chaos Model  [ Computer Program ]
  
Match Score:
100
Byline:
J. Aguirregabiria; Editor: W. Christian
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The Ejs Duffing Chaos model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2 γ x' - x (1 - x 2 ) = f cos( ω t), where each prime denotes a…
Ejs Duffing Baker’s Map Model  [ Computer Program ]
  
Match Score:
100
Byline:
J. Aguirregabiria; Editor: W. Christian
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The Ejs Duffing Baker’s Map model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γ x' - x (1 - x 2 ) = f cos(ω t), where each prime…
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Results #1-#10 of 19

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