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非线性状态估计的改进(英文) 被引量：2

General Results for Nonlinear Observers
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摘要 本文就HuntLR与VermaS(1 994 )有关非线性状态估计进行了如下推广 :将其主要条件“实解析”降低到C∞ 。 We generalize the results in Hunt L. R. and Verma S.(1994) for nonlinear observers by reducing the “real analytic” assumptions to C~∞ and by simplifying the proofs by avoiding the use of a linearizing transformation .
作者 曾国平 张焱风
机构地区 Texasat Dallas大学 西安交通大学电气学院
出处 《工程数学学报》 CSCD 北大核心 2004年第1期59-64,58,共7页 Chinese Journal of Engineering Mathematics
关键词 非线性状态估计 Hurwitz矩阵 可观 可控 nonlinear observers hurwitz matrix observable controllable
分类号 O175.14 [理学—基础数学]
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参考文献11

  • 1[1]Hunt L R, Verma S. Observers for nonlinear systems in steady state[J]. IEEE Trans Automat Contr,1994;39:2113-2118
  • 2[2]Krener A J, Isidori A. Linearization by output injection and nonlinear observers[J]. Syst Contr Lett,1983;3:46-52
  • 3[3]Bestle D, Zeitz M. Canonical form observer design for nonlinear time variable systems[J]. Int J Control,1983;38:419-431
  • 4[4]Kerner A, Respondek W. Nonlinear observers with linearizable error dynamics[J]. SIAM Contr Optim,1985;23:197-216
  • 5[5]Xia X, Gao W. Nonlinear observer design by observer canonical forms[J]. Int J Control,1988;47:1081-1100
  • 6[6]Xia X, Gao W. Nonlinear observer design by observer error linearization[J]. SIAM J Control,1989;27:199-216
  • 7[7]Zeng G P, Hunt L R. Output tracking for nonlinear observers[J]. in Proc 35th IEEE Conf Decis Contr,1996;27:199-216
  • 8[8]Zeng G P. Nonlinear observers for output tracking[D]. Ph. D. Dissertation, University of Texas at Dallas, Richardson,1997
  • 9[9]Ortega J M, Rheinboldt W C. Iterative solution of nonlinear equations in several variables[M]. New York: Academic Press,1970
  • 10[10]Kailath T. Linear systems englewood cliffs[M]. NJ:Prentice Hall,1980

同被引文献11

  • 1方锦清.非线性系统中混沌控制方法、同步原理及其应用前景（二）[J].物理学进展,1996,16(2):137-202. 被引量：117
  • 2BOCCALETTI S, GREBOGI C, LAI Y C, et al. The Control of Chaos: theory and application [ J ]. Physics Reports, 2000,329 : 103 - 197 .
  • 3CELSO G, LAI Y C. Controlling chaotic dynamical systems[J]. Systems & Control Letters, 1997,3(5): 307 - 312.
  • 4PECORA L M, CARROLL T L. Synchronization of chaotic systems[J]. Phys Rev Lett, 1990, A(64) :821 -832.
  • 5BOCCALETTI S, KURTHSC J, OSIPOVD G, et al. The synchronization of chaotic systems[ J]. Physics Reports, 2002,366 : 1 - 101.
  • 6VAIDYA P G. Monitoring and speeding up chaotic synchronization[ J ]. Chaos, Solitons and Fractals, 2003, 17:433 - 439.
  • 7RICARDO F, JOSE A. Adaptive synchronization of high-order chaotic systems: a feedback with low-order parametrization[ J]. Physica D, 2000,139 : 231 - 246.
  • 8RICARDO F, JOSE A. Synchronization of a class of strictly different chaotic oscillators [ J ]. Physics Letters A, 1997,236(4) :307 -313.
  • 9YUA H T, CHEN C K,CHEN C L. Sliding mode control of chaotic systems with uncertainty [ J ]. Int J Bifu and Chaos,2000,10(5) :1139 - 1147.
  • 10杨涛,冯晓东,邵惠鹤.一种具有结构或参数失配的混沌系统同步方法[J].信息与控制,2001,30(5):456-459. 被引量：3

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工程数学学报
2004年 第1期

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