Author: Zhang, Qiuhu
Title: Sparse bayesian learning approach for damage detection in a population of nominally identical structures
Advisors: Ni, Yi Qing (CEE)
Degree: Ph.D.
Year: 2020
Subject: Structural dynamics
Structural health monitoring
Hong Kong Polytechnic University -- Dissertations
Department: Department of Civil and Environmental Engineering
Pages: xxi, 269 pages : color illustrations
Language: English
Abstract: This thesis is dedicated to the development of a general damage detection framework for nominally identical structures (NISs) rather than only a particular single structure. The developed damage detection framework is formulated in an unsupervised learning scheme, which only makes use of response measurements from undamaged structures. It consists of two phases: the baseline and inspection phases. In the baseline phase, historical response measurements from multiple nominally identically undamaged structures are utilized to establish a data-driven baseline model for representing healthy population features of all NISs. Three types of sparse Bayesian modelling approaches are proposed to deal with multiple sources of uncertainty in the measured responses, including measurement noise (intra-structure uncertainty) and structural variability in the materials and/or manufacturing processes (inter-structure uncertainty). The first modelling approach is introduced simply by pooling the inter-structure and intra-structure uncertainties such that standard sparse Bayesian learning (SSBL) can be implemented to model the population features of NISs. In the second modelling approach, an extension to SSBL termed heteroscedastic sparse Bayesian learning (HSBL) is proposed to address heteroscedastic training data, resulting from the pooling of multiple sources of uncertainty. In the third modelling approach, another extension to SSBL termed panel sparse Bayesian learning (PSBL) is proposed, in which different sources of uncertainty can be modelled separately. Their performance is assessed in terms of three model quality indices, including the root mean square residual (RMSR), the mean standardized log loss (MSLL) and the sparsity ratio K. In the inspection phase, Bayesian residuals between new response measurements and population features predicted by the baseline model are examined for the identification of damage in NISs. Three categories of probabilistic diagnostic logics including frequentist null hypothesis significance testing (NHST), Bayesian point null hypothesis testing (PNHT), and the novel Bayesian NHST are compared in the capacities of the detection of damage, the quantification of damage extent, and the warning of diagnostic risk. The impact on structural damage diagnostics, of the three types of sparse Bayesian modelling approaches for constructing the baseline model in the baseline phase is investigated. The optimal baseline modelling approach and the optimal damage diagnostic logic are found. A case study of online condition assessment for railway wheels is conducted throughout this thesis to validate the feasibility and effectiveness of the proposed methods.
Rights: All rights reserved
Access: open access

Files in This Item:
File Description SizeFormat 
5253.pdfFor All Users7.11 MBAdobe PDFView/Open


Copyright Undertaking

As a bona fide Library user, I declare that:

  1. I will abide by the rules and legal ordinances governing copyright regarding the use of the Database.
  2. I will use the Database for the purpose of my research or private study only and not for circulation or further reproduction or any other purpose.
  3. I agree to indemnify and hold the University harmless from and against any loss, damage, cost, liability or expenses arising from copyright infringement or unauthorized usage.

By downloading any item(s) listed above, you acknowledge that you have read and understood the copyright undertaking as stated above, and agree to be bound by all of its terms.

Show full item record

Please use this identifier to cite or link to this item: https://theses.lib.polyu.edu.hk/handle/200/10813