BIFURCATION AND CHAOS IN A NON-LINEAR CIRCUIT CONTAINING A HYSTERESIS INDUCTOR

Yan Qingming; Li Qiang

Volume 11 Issue 3

May 1989

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Article Navigation > Journal of Electronics & Information Technology > 1989 > 11(3): 328-332

Yan Qingming, Li Qiang. BIFURCATION AND CHAOS IN A NON-LINEAR CIRCUIT CONTAINING A HYSTERESIS INDUCTOR[J]. Journal of Electronics & Information Technology, 1989, 11(3): 328-332.

Citation:

Yan Qingming, Li Qiang. BIFURCATION AND CHAOS IN A NON-LINEAR CIRCUIT CONTAINING A HYSTERESIS INDUCTOR[J]. Journal of Electronics & Information Technology, 1989, 11(3): 328-332.

Yan Qingming, Li Qiang. BIFURCATION AND CHAOS IN A NON-LINEAR CIRCUIT CONTAINING A HYSTERESIS INDUCTOR[J]. Journal of Electronics & Information Technology, 1989, 11(3): 328-332.

Citation:

Yan Qingming, Li Qiang. BIFURCATION AND CHAOS IN A NON-LINEAR CIRCUIT CONTAINING A HYSTERESIS INDUCTOR[J]. Journal of Electronics & Information Technology, 1989, 11(3): 328-332.

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BIFURCATION AND CHAOS IN A NON-LINEAR CIRCUIT CONTAINING A HYSTERESIS INDUCTOR

Received Date: 1987-06-29
Rev Recd Date: 1987-10-09
Publish Date: 1989-05-19

Abstract

Abstract

A hysteresis inductor via a hysteresis resistor is realized. Then the behaviors of bifurcation and chaos in a second-order non-autonomous dynamic circuit containing the hysteresis inductor are studied. The results of computer simulation agree well with the experiments in qualitative behaviour. The bifurcation results obtained are valuable.

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References(1)

References

郝柏林,物理学进展,3(1983)3,329-416.[2]郭汾,裴留庆,吴淑贤,电子学报,1986年,第1期,第30-35页.[3]Liu Qing Pei,al., IEEE Trans. on CAS, CAS-33(1986)4, 438-442.[4]L. O. Chua, et al., Int. J. Cir.Theor. Appl., 14(1986), 315-329.[5]C-L. J. Hu, IEEE Trans. on CAS, CAS-33(1986)6, 636-641.[6]燕庆明,非线性电路与系统,西北电讯工程学院,内部教材,1986,第1章,第29-43页.

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