The presence of chaos in physical systems has been extensively demonstrated and is very common. In practice, however, it is often desired that chaos be avoided and/or that the system performance be improved or changed in some way. Given a chaotic attractor, one approach might be to make same large and possibly costly alteration in the system which completely changes its dynamics in such a way as to achieve the desired behavior. Here we assume that this avenue is not available. Thus, we address the following question: Given a chaotic attractor, how can one obtain improved performance and a desired attracting time-periodic motion by making only small time dependent perturbations.
Controlling chaos: Review and some recent developments
1995-01-01
171157 byte
Conference paper
Electronic Resource
English
Controlling Chaos: Review and Some Recent Developments
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