A generalized extended Kalman particle filter with unknown input for nonlinear system‐input identification under non‐Gaussian measurement noises

Y. Lei, Junlong Lai, Jinshan Huang, Chengkai Qi
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引用次数: 2

Abstract

It is necessary to investigate the identification of structural systems and unknown inputs under non‐Gaussian measurement noises. In recent years, a few scholars have proposed methods of particle filter (PF) with unknown input for such task. However, these PF with unknown input require that unknown inputs appear in structural measurement equations. Such requirement may not always met, which restrict their practical application. To overcome this limitation, a generalized extended Kalman particle filter with unknown input (GEKPF‐UI) is proposed for the simultaneous identification of structural systems and unknown inputs under non‐Gaussian measurement noises. The proposed method is more general than the existing methods of PF with unknown input as it is applicable whether measurement equations contain or do not contain unknown inputs. It is proposed to establish the importance density function of PF by the generalized extended Kalman filter with unknown input (GEKF‐UI) recently developed by the authors, in which GEKF‐UI is utilized to generate particles and allow particles to carry the latest observational information. The effectiveness of the proposed method is verified through two numerical identification examples of a nonlinear hysteretic structure under two types of unknown inputs, including unknown external excitation and unknown seismic inputs, respectively.
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一种具有未知输入的广义扩展卡尔曼粒子滤波用于非高斯测量噪声下非线性系统输入识别
研究结构系统和未知输入在非高斯测量噪声下的识别是十分必要的。近年来,一些学者提出了未知输入的粒子滤波(PF)方法。然而,这些具有未知输入的PF要求在结构测量方程中出现未知输入。这样的要求不一定能得到满足,这就限制了它们的实际应用。为了克服这一限制,提出了一种具有未知输入的广义扩展卡尔曼粒子滤波器(GEKPF‐UI),用于非高斯测量噪声下结构系统和未知输入的同时识别。与现有的未知输入PF方法相比,该方法具有通用性,无论测量方程是否包含未知输入都适用。本文提出了利用作者最近开发的未知输入广义扩展卡尔曼滤波(GEKF‐UI)来建立PF的重要密度函数,其中利用GEKF‐UI生成粒子,并允许粒子携带最新的观测信息。通过两种未知输入(包括未知外部激励和未知地震输入)下的非线性滞回结构数值识别实例,验证了所提方法的有效性。
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