1. Canonical correlation analysis based fault diagnosis method for structural monitoring sensor networks
- Author
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Hai-Bin Huang, Ting-Hua Yi, and Hong-Nan Li
- Subjects
Computer science ,Multivariable calculus ,020101 civil engineering ,Statistical model ,Control engineering ,02 engineering and technology ,Fault (power engineering) ,computer.software_genre ,Fault detection and isolation ,0201 civil engineering ,Computer Science Applications ,020303 mechanical engineering & transports ,0203 mechanical engineering ,Control and Systems Engineering ,Principal component analysis ,Structural health monitoring ,Data mining ,Electrical and Electronic Engineering ,Canonical correlation ,Wireless sensor network ,computer - Abstract
The health conditions of in-service civil infrastructures can be evaluated by employing structural health monitoring technology. A reliable health evaluation result depends heavily on the quality of the data collected from the structural monitoring sensor network. Hence, the problem of sensor fault diagnosis has gained considerable attention in recent years. In this paper, an innovative sensor fault diagnosis method that focuses on fault detection and isolation stages has been proposed. The dynamic or auto-regressive characteristic is firstly utilized to build a multivariable statistical model that measures the correlations of the currently collected structural responses and the future possible ones in combination with the canonical correlation analysis. Two different fault detection statistics are then defined based on the above multivariable statistical model for deciding whether a fault or failure occurred in the sensor network. After that, two corresponding fault isolation indices are deduced through the contribution analysis methodology to identify the faulty sensor. Case studies, using a benchmark structure developed for bridge health monitoring, are considered in the research and demonstrate the superiority of the new proposed sensor fault diagnosis method over the traditional principal component analysis-based and the dynamic principal component analysis-based methods.
- Published
- 2016