|
|
|
|
|
Rssler MapIn 1979 Otto Rssler found the inspiration from a Taffy-Pulling machine to his Non-linear three-dimensional deterministic dynamical system. This system behaves much as the Lorenz attractor for specific values of the parameters and was found to follow the period-two doubling route to chaos like the Logistic map. The Rssler system having only one linearity appears like: The Lorenz attractor is defined by a set of three coupled nonlinear differential equations:
-
-
-
Numerical integration shows that the system exhibits a strange attractor for a=b=0.2 and c=5.7. References - Steven H. Strogatz, Nonlinear Dynamics and Chaos, Perseus publishing 1994.
* O.E. Rssler, An Equation for Hyperchaos, Phys.let. Vol.71A no 2,3 1979.
|
 |
| |
|
|