The 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. The simulation displays the evolution of a group of oscillators with similar initial parameters on a Poincare plot and the evolution of the oscillator with the central initial parameter displayed on a separate Poincare plot. The evolution parameters can be changed via textboxes. You can modify this simulation if you have Ejs installed by right-clicking within the plot and selecting "Open Ejs Model" from the pop-up menu item.
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Other Windows Software of Developer «Juan Aguirregabiria»:
Duffing Attractor Model The Duffing Attractor 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 denotes a time derivative. The simulation displays a three-dimensional plot of phase s
Quartic Oscillator Model The Quartic Oscillator model displays the motion of a bead moving without friction along a horizontal rod, while tied to two symmetric springs. Both the motion of the masses and the phase space plot are shown in the simulation. The natural length of the sp
Duffing Oscillator Model The Duffing Oscillator 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, where each prime denotes a time derivative. The simulation displays the solution as w
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Supported Operating Systems:
Windows 98 |
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