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Multiple characteristic model-based golden-section adaptive control: Stability and optimization

机译:基于多特征模型的黄金分割自适应控制:稳定性和优化

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The characteristic model-based golden-section adaptive control (CM-GSAC) law has been developed for over 20years in China with a broad range of applications in various fields. However, quite a few theoretical problems remain open despite its satisfying performance in practice. This paper revisits the stability of the CM-GSAC from its very beginning and explores the underlying implications of the so-called golden-section parameter l(2)approximate to 0.618. The closed-loop system, which consists of the CM and the GSAC, is a discrete time-varying system, and its stability is discussed from three perspectives. First, attentions have been paid to select the optimal controller coefficients such that the closed-loop system exhibits the best transient performance in the worst case. Second, efforts are made to improve the robustness in the presence of parameter estimation errors, which provide another choice when designing the adaptive controller. Finally, by measuring the slowly time-varying nature in an explicit inequality form, a bridge is built between the instantaneous stability and the time-varying stability. In order to relax the constraints on the parameter bounds of the CM, the GSAC is further extended to multiple CMs, which shows more satisfying tracking performance than that of the traditional multiple model adaptive control method. Copyright (c) 2014 John Wiley & Sons, Ltd.
机译:基于特征模型的黄金分割自适应控制(CM-GSAC)法在中国已经发展了20多年,在各个领域都有广泛的应用。但是,尽管在实践中令人满意,但仍有许多理论问题尚待解决。本文从一开始就重新审查了CM-GSAC的稳定性,并探讨了所谓的黄金分割部分参数l(2)近似于0.618的潜在含义。由CM和GSAC组成的闭环系统是一个离散的时变系统,并从三个角度讨论了其稳定性。首先,已经注意选择最佳的控制器系数,以使闭环系统在最坏的情况下表现出最佳的瞬态性能。其次,在存在参数估计误差的情况下努力提高鲁棒性,这在设计自适应控制器时提供了另一种选择。最后,通过以显式不等式形式来测量缓慢的时变性质,在瞬时稳定性和时变稳定性之间建立了桥梁。为了放松对CM参数范围的约束,GSAC进一步扩展到了多个CM,与传统的多模型自适应控制方法相比,它具有更令人满意的跟踪性能。版权所有(c)2014 John Wiley&Sons,Ltd.

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