L Jinhu , Chen Guanrong , Zhang Suochun . A Unified Chaotic System and Its Research[J]. Journal of University of Chinese Academy of Sciences, 2003 , 20(1) : 123 -129 . DOI: 10.7523/j.issn.2095-6134.2003.1.020

[1] Chen G, Dong X. From Chaos to Order: Methodologies, Perspectives and Applications. Singapore: World Scientific, 1998

[2] Lü J, Lu J, Chen S. Chaotic Time Series Analysis and Its Application. Wuhan: Wuhan University Press, 2002 (in Chinese)

[3] Chen G, Lü J. Dynamical Analysis, Control and Symchronization of the Generalized Lorenz Systems Family. Beijing: Science Press 2003 (in Chinese)

[4] Chen G, Ueta T. Yet another chaotic attractor. Int J Bifurcation Chaos, 1999, 9(7): 1465~1466

[5] Lü J, Chen G, A new chaotic attractor coined. Int J Bifurcation Chaos, 2002, 12(3): 659~661

[6] Lü J, Chen G, Zhang S. Dynamical analysis of a new chaotic attractor. Int J Bifurcation Chaos, 2002, 12(5): 1001~1015

[7] Lü J, ZhouT, ChenG, ZhangS. The compound structure of Chen' s attractor. Int J Bifurcation Chaos, 2002, 12(4): 855~858

[8] Lü J, Chen G, Zhang S. Controlling in between the Lorenz and the Chen systems. Int J Bifurcation Chaos, 2002, 12(6): 1417~1422

[9] Lü J, ZhouT, ChengG, ZhangS. Local bifurcation of the Chen system. IntJBifurcationChaos, 2002, 12(10): 2257~2270

[10] Lü J, Chen G, Cheng D, Celikovsky S. Bridge the gap between the Lorenz system and the Chen system. Int J Bifurcation Chaos,2002, 12(12): accepted

[11] Lü J, Zhou T, Chen G, Yang X. Generating chaos with a switching piecewise-linear controller. Chaos, 2002, 12(2): 344~349

[12] Lü J, Chen G, Yu X. Generating chaotic attractors with multiple merged basins of attraction: A switching piecewise-linear contro approach. IEEE Trans Circuits Syst I, 2002: accepted

[13] Lü J, Zhang S. Controlling Chen' s chaotic attractor using backstepping design based on parameters identification. Phys Lett A,2001, 256:148~152

[14] Lü J, Zhou T, Zhang S. Chaos synchronization between linearly coupled chaotic system. Chaos, Solitons and Fractals, 2002, 14(4): 529~541

[15] Lü J, Chen G, Zhang S. The compound structure of a new chaotic attractor. Chaos, Solitons and Fractals, 2002, 14(5): 669~672

[16] Chen S, Lü J. Synchronization of an uncertain unified chaotic system via adaptive control. Chaos, Solitons and Fractals, 2002, 14(4): 643~647

[17] Lü J, Chen G, Yu Y. Asymptotic analysis of a modified Lorenz system. Chin Phys Lett, 2002, 19(9): 1260~1263

[18] Lu J, Lü J, Xie J, Chen G. On reconstruction of the Lorenz and Chen systems with noisy observation. Comput Math Appl, 2002,accepted

[19] Tao C, Lu J, Lü J, Liu M. The parameter identification and tracking of a unified system. Chin Phys Lett, 2002, 19(5): 632~635

[20] Lü J, Zhou T, Zhang S. Controlling Chen's chaotic attractor using feedback function based on parameters identification. Chin Phys, 2002, 11(1): 12~16

[21] Zhou T, Lü J, Chen G, Tang Y. Synchronization stability of three chaotic systems with linear coupling. Phys Lett A, 2002, 301:231~240

[22] Chen S, Lü J. Parameters identication and synchronization of chaotic systems based on adaptive control. Phys Lett A, 2002, 299(4)353~358

[23] Lü J, Lu J. Controlling uncertain Lü system using linear feedback. Chaos, Soliton and Fractals, 2003, accepted

[24] Chen S, Liu J, Feng J, Lü J. Synchronizing chaotic systems in strict-feedback form using a single controller. Chin Phys Lett, 2002,19(5): 1257~1259

[25] Lu J, Wu X, Lü J. Synchronization of a unified chaotic system and the application in secure communication. Phys Lett A, 2002. accepted

[26] Vanecek A, Celikovsky S. Control Systems: From Linear Analysis to Synthesis of Chaos. London: Prentice-Hall, 1996

[27] Yu Y, Zhang S. Controlling uncertain Lü system using backstepping design. Chaos, Solitons and Fractals, 2003, 15: 897~902

[28] Zhou Z. A new chaotic anti-control model--Lü system. J Xianning Teachers College, 2002, 22:19~21 (in Chinese)