| | |
| | |
Stat |
Members: 3645 Articles: 2'504'928 Articles rated: 2609
25 April 2024 |
|
| | | |
|
Article overview
| |
|
Stabilizing near-nonhyperbolic chaotic systems and its potential applications in neuroscience | Debin Huang
; | Date: |
8 May 2004 | Subject: | Chaotic Dynamics; Neurons and Cognition | nlin.CD q-bio.NC | Abstract: | Based on the invariance principle of differential equations a simple, systematic, and rigorous feedback scheme with the variable feedback strength is proposed to stabilize nonlinearly any chaotic systems without any prior analytical knowledge of the systems. Especially the method may be used to control near-nonhyperbolic chaotic systems, which although arising naturally from models in astrophysics to those for neurobiology, all OGY-type methods will fail to stabilize. The technique is successfully used to the famous Hindmarsh-Rose model neuron and the R$ddot{ extrm{o}}$ssler hyperchaos system. | Source: | arXiv, nlin.CD/0405014 | Services: | Forum | Review | PDF | Favorites |
|
|
No review found.
Did you like this article?
Note: answers to reviews or questions about the article must be posted in the forum section.
Authors are not allowed to review their own article. They can use the forum section.
browser Mozilla/5.0 AppleWebKit/537.36 (KHTML, like Gecko; compatible; ClaudeBot/1.0; +claudebot@anthropic.com)
|
| |
|
|
|
| News, job offers and information for researchers and scientists:
| |