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自适应噪声定界的改进集员辨识算法 被引量:5

Improved set-membership identification algorithm with adaptive noise bounding
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摘要 集员辨识所需的系统噪声边界在现实应用中往往难于精确确定,通常采取的过估边界将导致算法性能的退化.本文针对缺乏足够先验噪声边界知识下的集员辨识问题进行了相应的研究,通过对输入干扰和测量误差的有界假设,将系统噪声边界建模为一个依赖于模型参数的时变量,由此提出了一种根据估计参数自适应调定噪声边界的改进最优定界椭球辨识算法,避免了过估噪声边界假设引起的保守性增大的缺陷,提高了算法的收敛速度.仿真中将本文提出的改进算法和带固定过估噪声边界的原始算法进行了比较,表明了该方法的有效性. In the setmembership identification (SMI), it is difficult to precisely determine the bounds of the system noise in most real applications. The widely used overestimated bounds will deteriorate the performance of the algorithm. We investigate this problem when the a priori knowledge of the noise bound is insufficient. Under the assumptions of bounded system inputs and measurement errors, we model the noise bound as a timevarying variable depending on some model parameters. We propose an enhanced optimal bounding ellipsoid (OBE) identification algorithm with adaptive boundtuning to adjust the noise bound based on the estimated parameters, which prevents the increased conservation from the overestimated bound assumption and improves the convergence rate of the algorithm. Simulation results show higher effectiveness of the proposed algorithm than that of the conventional algorithm with fixed overestimated noise bound.
作者 周波 戴先中
出处 《控制理论与应用》 EI CAS CSCD 北大核心 2012年第2期167-171,共5页 Control Theory & Applications
基金 国家自然科学基金资助项目(61005092) 教育部博士点新教师基金资助项目(0100092120026)
关键词 集员辨识 未知但有界误差 最优定界椭球 噪声调定 setmembership identification unknownbutbounded noise optimal bounding ellipsoid noisetuning
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参考文献12

  • 1BAR-SHALOM Y,LI X R,KIRUBARAJAN T.Estimation with Ap-plications to Tracking and Navigation[M].New York:Willey,2002.
  • 2ARULAMPALAM M S,MASKELL S,GORDON N,et al.A tutorial on particle filters for online nonlinear/non-Gaussian Bayesian track-ing[J].IEEE Transactions on Signal Processing,2002,50(2):174–188.
  • 3DELLER J R,GOLLAMUDI S,NAGARAJ S,et al.Convergence analysis of the quasi-OBE algorithm and related performance is-sues[J].International Journal of Adaptive Control and Signal Pro-cessing,2007,21(6):499–527.
  • 4KIEFFER M,JAULIN L,WALTER E.Guaranteed recursive nonlin-ear state bounding using interval analysis[J].International Journal of Adaptive Control and Signal Processing,2002,16(3):193–218.
  • 5JOCACHIM D,DELLER J R.Multi-weight optimization in optimal bounding ellipsoid algorithms[J].IEEE Transactions on Signal Pro-cessing,2006,54(2):679–690.
  • 6ZHOU B,HAN J D,LIU G J.A UD factorization-based nonlinear adaptive set-membership filter for ellipsoidal estimation[J].Interna-tional Journal of Robust and Nonlinear Control,2008,18(16):1513–1531.
  • 7CHISCI L,GARULLI A,VICINO A,et al.Block recursive paral-lelotopic bounding in set membership identification[J].Automatica,1998,34(1):15–22.
  • 8ALAMO T,BRAVO J M,REDONDO M J,et al.A set-membership state estimation algorithm based on DC programming[J].Automatica,2008,44(1):216–224.
  • 9柴伟,孙先仿.改进的全对称多胞形集员状态估计算法[J].控制理论与应用,2008,25(2):273-277. 被引量:6
  • 10GUO L,HUANG Y F.Set-membership adaptive filtering with parameter-dependent error bound tuning[C]//Proceedings of the IEEE International Conference on Acoustics,Speech and Signal Pro-cessing.New York:IEEE,2005,4:369–372.

二级参考文献12

  • 1SCHWEPPE F C.Recursive state estimation:unknown but bounded errors and system inputs[J].IEEE Transactions on Automatic Control,1968,13(1):22-28.
  • 2MAKSAROV D G,NORTON J P.State bounding with ellipsoidal set description of the uncertainty[J].International Journal of Control,1996,65(5):847-866.
  • 3MAKSAROV D G,NORTON J P.Computationally efficient algorithms for state estimation with ellipsoidal approximations[J].International Journal of Adaptive Control and Signal Processing,2002,16(6):411-434.
  • 4DURIEU C,WALTER E,POLYAK B.Multi-input multi-output ellipsoidal state bounding[J].Journal of Optimization Theory and Applications,2001,111(2):273-303.
  • 5POLYAK B T,NAZIN S A,DURIEU C,et al.Ellipsoidal parameter or State estimation nnder model uncertainty[J].Automatica,2004,40(7):1171-1179.
  • 6SPATHOPOULOS M P,GROBOV I D.A state-set estimation algorithm for linear systems in the presence of bounded disturbances[J].International Journal of Control,1996,63(4):799-811.
  • 7CHISCI L,GARULLI A,ZAPPA G.Reeursive state bounding by parallelotopes[J].Automatica,1996,32(7):1049-1055.
  • 8KIEFFER M,JAULIN L,WALTER E.Guaranteed recursive nonlinear state bounding using interval analysis[J].International Journal of Adaptive Control and Signal Processing,2002,16(3):193-218.
  • 9ALAMO T,BRAVO J M,CAMACHO E F.Guaranteed state estimation by zonotopes[J].Automatica,2005,41(6):1035-1043.
  • 10KUEHN W.Rigorously computed orbits of dynamical systems without the wrapping effect[J].Computing,1998,61(1):47-67.

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