Abstract

This paper is the second in a series of three which aims to provide a basis for Population-Based Structural Health Monitoring (PBSHM); a new technology which will allow transfer of diagnostic information across a population of structures, augmenting SHM capability beyond that applicable to individual structures. The new PBSHM can potentially allow knowledge about normal operating conditions, damage states, and even physics-based models to be transferred between structures. The first part in this series considered homogeneous populations of nominally-identical structures. The theory is extended in this paper to heterogeneous populations of disparate structures. In order to achieve this aim, the paper introduces an abstract representation of structures based on Irreducible Element (IE) models, which capture essential structural characteristics, which are then converted into Attributed Graphs (AGs). The AGs form a complex network of structure models, on which a metric can be used to assess structural similarity; the similarity being a key measure of whether diagnostic information can be successfully transferred. Once a pairwise similarity metric has been established on the network of structures, similar structures are clustered to form communities. Within these communities, it is assumed that a certain level of knowledge transfer is possible. The transfer itself will be accomplished using machine learning methods which will be discussed in the third part of this series. The ideas introduced in this paper can be used to define precise terminology for PBSHM in both the homogeneous and heterogeneous population cases.

Highlights

  • This paper is the second in a sequence of three which aims to lay the foundations of Population-Based Structural Health Monitoring (PBSHM)

  • Data-based structural health monitoring (SHM) [2] achieves its objectives via machine learning operations on measured data, and can move through various levels of diagnostic capability – detection, location, quantifica

  • The methods explored in this paper focus on using a modified BK algorithm to find the MCS between two graphs and using the size of the MCS as a measure of the similarity

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Summary

Introduction

This paper is the second in a sequence of three which aims to lay the foundations of Population-Based Structural Health Monitoring (PBSHM). In the first part [1], a theory for homogeneous populations of nominally-identical structures was presented, and a new machine-learning methodology, based on the idea of a population form, was demonstrated. The idea of PBSHM will be extended to heterogeneous populations containing disparate structures. By going beyond routine visual inspection, structural health monitoring (SHM) has the potential to reduce both the cost of maintenance and the frequency of structural failures; it achieves this by continuous monitoring of condition and performance of structures using permanently-installed sensors. Data-based SHM [2] achieves its objectives via machine learning operations on measured data, and can move through various levels of diagnostic capability – detection, location, quantifica-

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