A Generalized Identification of Joint Structural State and Unknown Inputs Using Data Fusion MKF-UI

Q4 Chemical Engineering Applied and Computational Mechanics Pub Date : 2021-06-01 DOI:10.22055/JACM.2021.32600.2043
Lijun Liu, Jiajia Zhu, Y. Lei
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引用次数: 2

Abstract

The classical Kalman filter (KF) can estimate the structural state online in real time. However, the classical KF presupposes that external excitations are known. The existing methods of Kalman filter with unknown inputs (KF-UI) have limitations that require observing the acceleration response at the excitation point or assuming the unknown force. To surmount the above defects, an innovative modal Kalman filter with unknown inputs (MKF-UI) is proposed in this paper. Modal transformation and modal truncation are used to reduce the dimensionality of the structural state, and the accelerations at the excitation positions do not need to observe. Besides, the proposed MKF-UI does not require the assumption of unknown external excitation. Therefore, the proposed approach is suitable for the generalized identification of dynamic structural states and unknown loadings. The effectiveness and feasibility of the proposed identification approach are ascertained by some numerical simulation examples.
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基于数据融合的关节结构状态和未知输入的广义识别
经典卡尔曼滤波(KF)可以实时在线估计结构状态。然而,经典KF假设外部激励是已知的。现有的未知输入卡尔曼滤波(KF-UI)方法存在需要观察激励点处的加速度响应或假设未知力的局限性。为了克服上述缺陷,本文提出了一种新的未知输入模态卡尔曼滤波器(MKF-UI)。采用模态变换和模态截断来降低结构状态维数,不需要观测激励位置处的加速度。此外,所提出的MKF-UI不需要假设未知的外部激励。因此,该方法适用于结构动态状态和未知载荷的广义识别。通过数值仿真算例验证了所提识别方法的有效性和可行性。
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来源期刊
Applied and Computational Mechanics
Applied and Computational Mechanics Engineering-Computational Mechanics
CiteScore
0.80
自引率
0.00%
发文量
10
审稿时长
14 weeks
期刊介绍: The ACM journal covers a broad spectrum of topics in all fields of applied and computational mechanics with special emphasis on mathematical modelling and numerical simulations with experimental support, if relevant. Our audience is the international scientific community, academics as well as engineers interested in such disciplines. Original research papers falling into the following areas are considered for possible publication: solid mechanics, mechanics of materials, thermodynamics, biomechanics and mechanobiology, fluid-structure interaction, dynamics of multibody systems, mechatronics, vibrations and waves, reliability and durability of structures, structural damage and fracture mechanics, heterogenous media and multiscale problems, structural mechanics, experimental methods in mechanics. This list is neither exhaustive nor fixed.
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