Please wait a minute...
Chin. Phys. B, 2009, Vol. 18(4): 1399-1403    DOI: 10.1088/1674-1056/18/4/019
GENERAL Prev   Next  

Controlling chaos in permanent magnet synchronous motor based on finite-time stability theory

Wei Du-Qu(韦笃取) and Zhang Bo(张波)
Power Electric College, South China University of Technology, Guangzhou 510640, China
Abstract  This paper reports that the performance of permanent magnet synchronous motor (PMSM) degrades due to chaos when its systemic parameters fall into a certain area. To control the undesirable chaos in PMSM, a nonlinear controller, which is simple and easy to be constructed, is presented to achieve finite-time chaos control based on the finite-time stability theory. Computer simulation results show that the proposed controller is very effective. The obtained results may help to maintain the industrial servo driven system's security operation.
Keywords:  chaos control      finite-time stability theory      permanent magnet synchronous motor  
Received:  16 September 2008      Revised:  16 October 2008      Accepted manuscript online: 
PACS:  05.45.Gg (Control of chaos, applications of chaos)  
  05.45.Xt (Synchronization; coupled oscillators)  
  84.50.+d (Electric motors)  
  05.45.Pq (Numerical simulations of chaotic systems)  
Fund: Project supported by the Hi-Tech Research and Development Program of China (863) (Grant No 2007AA05Z229), National Natural Science Foundation of China (Grant Nos 50877028, 60774069 and 10862001) and Science Foundation of Guangdong Province (Grant No 82510

Cite this article: 

Wei Du-Qu(韦笃取) and Zhang Bo(张波) Controlling chaos in permanent magnet synchronous motor based on finite-time stability theory 2009 Chin. Phys. B 18 1399

[1] Control of chaos in Frenkel-Kontorova model using reinforcement learning
You-Ming Lei(雷佑铭) and Yan-Yan Han(韩彦彦). Chin. Phys. B, 2021, 30(5): 050503.
[2] Chaotic analysis of Atangana-Baleanu derivative fractional order Willis aneurysm system
Fei Gao(高飞), Wen-Qin Li(李文琴), Heng-Qing Tong(童恒庆), Xi-Ling Li(李喜玲). Chin. Phys. B, 2019, 28(9): 090501.
[3] Coordinated chaos control of urban expressway based on synchronization of complex networks
Ming-bao Pang(庞明宝), Yu-man Huang(黄玉满). Chin. Phys. B, 2018, 27(11): 118902.
[4] Parrondo's paradox for chaos control and anticontrol of fractional-order systems
Marius-F Danca, Wallace K S Tang. Chin. Phys. B, 2016, 25(1): 010505.
[5] Full-order sliding mode control of uncertain chaos in a permanent magnet synchronous motor based on a fuzzy extended state observer
Chen Qiang (陈强), Nan Yu-Rong (南余荣), Zheng Heng-Huo (郑恒火), Ren Xue-Mei (任雪梅). Chin. Phys. B, 2015, 24(11): 110504.
[6] Control of fractional chaotic and hyperchaotic systems based on a fractional order controller
Li Tian-Zeng (李天增), Wang Yu (王瑜), Luo Mao-Kang (罗懋康). Chin. Phys. B, 2014, 23(8): 080501.
[7] Chaos control in the nonlinear Schrödinger equation with Kerr law nonlinearity
Yin Jiu-Li (殷久利), Zhao Liu-Wei (赵刘威), Tian Li-Xin (田立新). Chin. Phys. B, 2014, 23(2): 020204.
[8] Backstepping-based lag synchronization of complex permanent magnet synchronous motor system
Wang Xing-Yuan (王兴元), Zhang hao (张昊). Chin. Phys. B, 2013, 22(4): 048902.
[9] Complex dynamical behavior and chaos control for fractional-order Lorenz-like system
Li Rui-Hong (李瑞红), Chen Wei-Sheng (陈为胜). Chin. Phys. B, 2013, 22(4): 040503.
[10] Chaos detection and control in a typical power system
Hossein Gholizadeh, Amir Hassannia, Azita Azarfar. Chin. Phys. B, 2013, 22(1): 010503.
[11] Control of fractional chaotic system based on fractional-order resistor–capacitor filter
Zhang Lu (张路), Deng Ke (邓科), Luo Mao-Kang (罗懋康). Chin. Phys. B, 2012, 21(9): 090505.
[12] Adaptive synchronization of chaos in permanent magnet synchronous motors based on passivity theory
Wei Du-Qu(韦笃取), Zhang Bo(张波), and Luo Xiao-Shu(罗晓曙) . Chin. Phys. B, 2012, 21(3): 030504.
[13] Fractional-order permanent magnet synchronous motor and its adaptive chaotic control
Li Chun-Lai (李春来), Yu Si-Min (禹思敏), Luo Xiao-Shu (罗晓曙). Chin. Phys. B, 2012, 21(10): 100506.
[14] Cascade adaptive control of uncertain unified chaotic systems
Wei Wei(魏伟), Li Dong-Hai(李东海), and Wang Jing(王京). Chin. Phys. B, 2011, 20(4): 040510.
[15] Controlling chaos in power system based on finite-time stability theory
Zhao Hui(赵辉), Ma Ya-Jun(马亚军), Liu Si-Jia(刘思佳), Gao Shi-Gen(高士根), and Zhong Dan(钟丹) . Chin. Phys. B, 2011, 20(12): 120501.
No Suggested Reading articles found!