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Empirical mode decomposition of the acceleration response of a prismatic beam subject to a moving load to identify multiple damage locations
Author(s)
Date Issued
2011-06
Date Available
2014-12-16T16:35:51Z
Abstract
Empirical Mode Decomposition (EMD) is a technique that converts the measured signal into a number of basic functions known as Intrinsic Mode Functions (IMFs). The EMD-based damage detection algorithm relies on the principle that a sudden loss of stiffness in a structural member will cause a discontinuity in the measured response that can be detected through a distinctive spike in the filtered IMF. Recent studies have shown that applying EMD to the acceleration response, due to the crossing of a constant load over a beam finite element model, can be used to detect a single damaged location. In this paper, the technique is further tested using simulations of a beam with multiple damaged sections. The use of a moving average filter on the acceleration response, prior to applying EMD, is also investigated. A bridge deck is modelled as a series of discretized beam elements where a loss of stiffness is introduced at some random locations. The ability of the EMD algorithm to detect more than one damaged section is analysed for a variety of scenarios including a range of bridge lengths, speeds of the moving load and noise levels. The influence of the number of measurement points and their distance to the damaged locations on the accuracy of the predicted damage is also discussed.
Sponsorship
Irish Research Council for Science, Engineering and Technology
Type of Material
Conference Publication
Web versions
Language
English
Status of Item
Peer reviewed
Conference Details
International Conference on Structural Engineering Dynamics - ICEDyn 2011, Tavira, Portugal, 20-22 June, 2011
This item is made available under a Creative Commons License
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Name
Meredith_etal_2011_EMD_of_Beam_Acceleration__to_Moving_Load_to_Identify_Multiple_Damage_Locations.pdf
Size
298.29 KB
Format
Adobe PDF
Checksum (MD5)
5a7807e49cd001305bf4a063d73fda19
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