2015
DOI: 10.1016/j.ymssp.2014.05.042
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Stable force identification in structural dynamics using Kalman filtering and dummy-measurements

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Cited by 185 publications
(148 citation statements)
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“…As discussed in Simon (), if the matrix [bold-italicIGi()Hi][boldΨiJiHi] meets the criterion, ρ=||ηjtrueprefixmax<1the Kalman filter for a structural system is stable, where ηj denotes the eigenvalues of the matrix [bold-italicIGi()Hi][boldΨiJiHi]. Generally, the stability of the filter is mainly dependent on the choice of measurements (Naets et al., ). In this study, three kinds of measurements (displacement, velocity, and acceleration) are considered.…”
Section: Structural Response and Wind Load Estimation With Kalman Filtermentioning
confidence: 99%
See 1 more Smart Citation
“…As discussed in Simon (), if the matrix [bold-italicIGi()Hi][boldΨiJiHi] meets the criterion, ρ=||ηjtrueprefixmax<1the Kalman filter for a structural system is stable, where ηj denotes the eigenvalues of the matrix [bold-italicIGi()Hi][boldΨiJiHi]. Generally, the stability of the filter is mainly dependent on the choice of measurements (Naets et al., ). In this study, three kinds of measurements (displacement, velocity, and acceleration) are considered.…”
Section: Structural Response and Wind Load Estimation With Kalman Filtermentioning
confidence: 99%
“…Naets et al. () suggested an augmented Kalman‐filtering‐based force estimation technique for structural dynamics analysis. To stabilize the identified results based on acceleration measurements, this method proposed to add dummy measurements on the positions of all the degrees of freedom.…”
Section: Introductionmentioning
confidence: 99%
“…An alternative for the dual state and input estimation of structural systems was implemented also by Lourens et al [11], using an augmented version of the standard Kalman filter. To improve the poor performance of the latter when acceleration-only measurements are employed, Naets et al [12] proposed a stabilized version of the augmented Kalman filter by using dummy displacement measurements. Finally, in more recent years Azam et al [13] suggested a dual implementation of the Kalman filter in order to resolve the numerical issues that arise in the augmented formulation of input-state estimation problem.…”
Section: Introductionmentioning
confidence: 99%
“…It is noted that the aforementioned filtering approaches for joint input-state estimation require displacement or strain measurements in addition to acceleration measurements, in order to avoid erroneous low frequency components on the estimated input and states [29]. Following Chatzi and Fuggini [30], Naets et al [31] propose including artificial white noise displacement measurements as observations, in addition to acceleration measurements, to avoid low frequency drift of the estimated input.…”
Section: Introductionmentioning
confidence: 99%