2009
DOI: 10.1016/j.conengprac.2008.05.010
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Handling the temperature effect in vibration monitoring of civil structures: A combined subspace-based and nuisance rejection approach

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Cited by 25 publications
(13 citation statements)
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“…Observed at r sensor positions (e.g. by displacement, velocity or acceleration sensors) at discrete time instants t = kτ (with sampling rate 1/τ), system (1) can be transformed into a discrete-time state space system model [18] x k+1 = Ax k + v k y k = Cx k + w k (2) with the state vector x k = z(kτ) Tż (kτ) T T ∈ R n , the measured outputs y k ∈ R r , the state transition matrix…”
Section: Dynamic Structural System Modelmentioning
confidence: 99%
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“…Observed at r sensor positions (e.g. by displacement, velocity or acceleration sensors) at discrete time instants t = kτ (with sampling rate 1/τ), system (1) can be transformed into a discrete-time state space system model [18] x k+1 = Ax k + v k y k = Cx k + w k (2) with the state vector x k = z(kτ) Tż (kτ) T T ∈ R n , the measured outputs y k ∈ R r , the state transition matrix…”
Section: Dynamic Structural System Modelmentioning
confidence: 99%
“…loss of mass or loss of stiffness, and affect the system matrices (A,C) in (2) and the modal parameters (natural frequencies, damping ratios, mode shapes). Hence, damages in model (1) can be equivalently detected as changes in the system matrices in (2). Based on measurements y k of the monitored system from a reference and from a possibly damaged state, a residual vector is defined based on subspace properties, as outlined in the following section.…”
Section: Dynamic Structural System Modelmentioning
confidence: 99%
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“…While sensitivity tests have been used for damage localization in (Basseville et al, 2004;Balmès et al, 2008), we show in this paper that minmax tests have more appropriate properties and are better suited for the damage localization problem when the normalized parameter sensitivities are not orthogonal. In the context of vibration monitoring, minmax approaches have also been applied to damping monitoring (Zouari et al, 2009) or damage detection with temperature rejection (Balmès et al, 2009). While these studies have been focused on FDI, it has never been attempted to quantify the absolute change in the faulty parameter components.…”
Section: Introductionmentioning
confidence: 99%
“…Based on a sensitivity model-based technique, Kess [21] used a variability test matrix to isolate operational and environmental variability for a woven composite plate and to minimize the variability of damage indicators. Based on a subspace residue and 2  -type global and sensitivity tests, Balmes [22] applied an extended detection algorithm to a simulated bridge deck. Xu and Wu [23] investigated the changes in frequencies and mode shape curvatures caused by average (seasonal) and asymmetric (sunshine) temperature variations in a cable-stayed bridge.…”
Section: Introductionmentioning
confidence: 99%