Van der Pol oscillator - Demonstrations
You can find more information on how to use the applets on the
following pages (return here by hitting "Back"):
The Van der Pol oscillator is described by the equations
d2x/dt2 - b (1 - x2) dx/dt + x = a cos(ct)
In autonomous form with X = x, Y = dx/dt, Z =c t:
dX/dt |
= |
Y |
dY/dt |
= |
b(1 - X2)Y - X + a cos(Z) |
dZ/dt |
= |
c |
The parameters of the applet are a the strength of the driving,
b the coefficient of the negative linear damping, and c the frequency of
the external driving.
Demonstrations
- Demonstration 1 - Small amplitude oscillations
- Demonstration 2 - Relaxation oscillations
- Demonstration 3 - Quasiperiodic motion
- Demonstration 4 - Frequency Locking
[First Demonstration]
[Outline]
Last modified Saturday, January 10, 1998
Michael Cross
This page has been visited
times.