Bifurcation and chaotic attractor in a neural oscillator with three analog neurons

Electronics and Communications in Japan, Part III: Fundamental Electronic Science (English translation of Denshi Tsushin Gakkai Ronbunshi)

Volumn 83, Issue 9, 2000, Pages 104-110

  Nakamura, Yuichi ^a   Kawakami, Hiroshi ^b  

^a ANAN NATIONAL COLLEGE OF TECHNOLOGY   (Japan)

^b UNIVERSITY OF TOKUSHIMA   (Japan)

Author keywords

[No Author keywords available]

Indexed keywords

BIFURCATION (MATHEMATICS); CHAOS THEORY; MATHEMATICAL MODELS; NEURAL NETWORKS; OSCILLATIONS; SET THEORY; TWO DIMENSIONAL;

ANALOG NEURONS; BIFURCATION ATTRACTOR; CHAOTIC ATTRACTOR; HARD OSCILLATION; NEURAL OSCILLATOR;

OSCILLATORS (ELECTRONIC);

EID: 0033713644     PISSN: 10420967     EISSN: None     Source Type: Journal    
DOI: 10.1002/(SICI)1520-6440(200009)83:9<104::AID-ECJC11>3.0.CO;2-S     Document Type: Article

References (8)

1. Lieblich I, Amari S. An extended first approximation model for the amygdaloid kindling phenomenon. Biol Cybernet 1990;28:129-135.
2. Nagashino H, Kakuyama K, Kinouchi Y. Generation of traveling wave mode in a chained neural oscillator network model. IEEE Int Conf on Neural Networks, p 1550-1557, 1993.
3. Ikemoto T, Nagashino H, Kinouchi Y. Analysis of a four coupled neural oscillator model with reciprocal inhibition. Tech Rep 1996;NLP96-7:41-47.
4. Nakamura Y, Kawakami H. Hard oscillation in a simple neural oscillator. Trans IEICE 1997;80-A:2171-2172.
5. Nakamura Y, Kawakami H. Hard oscillation and its synchronization of a simple neural oscillator. NOLTA'95, Vol. 1, p 351-354.
6. Nakamura Y, Kawakami H. Oscillatory mode of symmetric neural networks. Tech Rep 1996;NLP96-14:23-30.
7. Amari S. Mathematics of neural networks. Sangyo-Tosyo; 1978.
8. Williams GP. Chaos theory tamed. Taylor & Francis; 1997.