2018
DOI: 10.1002/tal.1453
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Integrated multi‐type sensor placement and response reconstruction method for high‐rise buildings under unknown seismic loading

Abstract: Summary Structural health monitoring system has been implemented on high‐rise buildings to provide real‐time measurement of structural responses for evaluating their serviceability, safety, and sustainability. However, because of the complex structural configuration of a high‐rise building and the limited number of sensors installed in the building, the complete evaluation of structural performance of the building in terms of the information directly recorded by a structural health monitoring system is almost … Show more

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Cited by 16 publications
(16 citation statements)
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“…By neglecting the higher modes of vibration, a set of modes of vibration normalΦNd×s can be selected, where s (≪ N d ) denotes the number of total selected effective modal shapes. The effective mode set can be selected by calculating the contribution coefficient of each mode to the total structural responses, and the details can be found in the study of Hu et al The selected modal set can be expressed as boldΦ=leftφ1,1φ1,2φ1,sφ2,1φ2,2φ2,sφNd,1φNd,2φNd,sNd×s Because of the orthogonality of modal shapes and the proportional damping assumption, Φ T M Φ = I ∈ ℜ s × s , Φ T K Φ = Ω 2 ∈ ℜ s × s , and Φ T C Φ = 2 ΞΩ ∈ ℜ s × s . Thus, the second‐order dynamic equation expressed in the modal coordinate can be obtained as trueq¨()t+2boldΞΩtrueq˙()t+Ω2normalq()t=ΦTMLtrueg¨()t where Ξ ∈ ℜ s × s is the damping ratio matrix and Ω ∈ ℜ s × s is the modal frequency matrix.…”
Section: Osp Frameworkmentioning
confidence: 99%
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“…By neglecting the higher modes of vibration, a set of modes of vibration normalΦNd×s can be selected, where s (≪ N d ) denotes the number of total selected effective modal shapes. The effective mode set can be selected by calculating the contribution coefficient of each mode to the total structural responses, and the details can be found in the study of Hu et al The selected modal set can be expressed as boldΦ=leftφ1,1φ1,2φ1,sφ2,1φ2,2φ2,sφNd,1φNd,2φNd,sNd×s Because of the orthogonality of modal shapes and the proportional damping assumption, Φ T M Φ = I ∈ ℜ s × s , Φ T K Φ = Ω 2 ∈ ℜ s × s , and Φ T C Φ = 2 ΞΩ ∈ ℜ s × s . Thus, the second‐order dynamic equation expressed in the modal coordinate can be obtained as trueq¨()t+2boldΞΩtrueq˙()t+Ω2normalq()t=ΦTMLtrueg¨()t where Ξ ∈ ℜ s × s is the damping ratio matrix and Ω ∈ ℜ s × s is the modal frequency matrix.…”
Section: Osp Frameworkmentioning
confidence: 99%
“…The GPS enables the real‐time monitoring of both static and dynamic displacement responses of high‐rise buildings and has been regarded as a feasible way for deformation monitoring of large‐scale structures . In consideration of the limitation that GPS can only be installed on the roofs of the high‐rise building, inclinometers have also been implemented in high‐rise buildings for deformation monitoring due to its capability of measuring the angular rotations of columns and walls . To accurately capture the torsional responses of the high‐rise building under bidirectional ground motions, the torsional accelerometers are also included in the multi‐type sensor monitoring system.…”
Section: Osp Frameworkmentioning
confidence: 99%
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“…Tailoring this necessity to civil and industrial applications, the concurrent usage of accelerometers and gyroscopes provides a set of complementary quantities which can compensate for each other. Experimental validations of this integrated strategy have been conducted for high-rise buildings [11], showing that the joined exploitation of acceleration and tilt sensors yields a more precise understanding of the structural deformation at higher frequencies. Similarly, coupled linear and rotational measurements have shown to have superior performance in monitoring wind induced vibrations in tall infrastructures [12][13][14][15].…”
Section: Introductionmentioning
confidence: 99%