Abstract
We demonstrate that a constant feedback can control chaotic oscillations in one-dimensional discrete maps. This is a simple method of controlling chaos as the feedback signal does not require a priori knowledge of the dynamics of the system and it generates the desired behavior by simply varying the strength of the feedback. We illustrate this method with an application to the quadratic and exponential logistic maps.
- Received 11 October 1994
DOI:https://doi.org/10.1103/PhysRevE.51.6239
©1995 American Physical Society
