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Identification of continuous-time Hammerstein systems by simultaneous perturbation stochastic approximation

机译:通过同时扰动随机逼近识别连续时间Hammerstein系统

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This paper proposes an identification method for Hammerstein systems using simultaneous perturbation stochastic approximation (SPSA). Here, the structure of nonlinear subsystem is assumed to be unknown, while the structure of linear subsystem, such as the system order, is assumed to be available. The main advantage of the SPSA-based method is that it can be applied to identification of Hammerstein systems with less restrictive assumptions. In order to clarify this point, piecewise affine functions with a large number of parameters are adopted to approximate the unknown nonlinear subsystems. Furthermore, the linear subsystems are supposed to be described in continuous-time. Though this class of systems closely reflects the actual systems, there are few methods to identify such models. Hence, the SPSA-based method is utilized to identify the parameters in both linear and nonlinear subsystems simultaneously. The effectiveness of the proposed method is evaluated through several numerical examples. The results demonstrate that the proposed algorithm is useful to obtain accurate models, even for high-dimensional parameter identification. (C) 2015 Elsevier Ltd. All rights reserved.
机译:提出了一种基于同时扰动随机逼近(SPSA)的Hammerstein系统辨识方法。在此,非线性子系统的结构被假定为未知,而线性子系统的结构(例如系统阶)被假定为可用。基于SPSA的方法的主要优点是可以将其用于具有较少限制假设的Hammerstein系统的识别。为了阐明这一点,采用具有大量参数的分段仿射函数来近似未知的非线性子系统。此外,线性子系统应该连续描述。尽管此类系统紧密反映了实际系统,但很少有方法可以识别此类模型。因此,基于SPSA的方法可用于同时识别线性和非线性子系统中的参数。通过几个数值算例评估了该方法的有效性。结果表明,该算法即使对于高维参数识别也可用于获得准确的模型。 (C)2015 Elsevier Ltd.保留所有权利。

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