Optimal sensor placement for structural parameter identification
File(s)
Author(s)
Chisari, C
Macorini, L
Amadio, C
Izzuddin, BA
Type
Journal Article
Abstract
The identification of model material parameters is often required when assessing existing structures, in damage analysis and structural health monitoring. A typical procedure considers a set of experimental data for a given problem and the use of a numerical or analytical model for the problem description, with the aim of finding the material characteristics which give a model response as close as possible to the experimental outcomes. Since experimental results are usually affected by errors and limited in number, it is important to specify sensor position(s) to obtain the most informative data. This work proposes a novel method for optimal sensor placement based on the definition of the representativeness of the data with respect to the global displacement field. The method employs an optimisation procedure based on Genetic Algorithms and allows for the assessment of any sensor layout independently from the actual inverse problem solution. Two numerical applications are presented, which show that the representativeness of the data is connected to the error in the inverse analysis solution. These also confirm that the proposed approach, where different practical constraints can be added to the optimisation procedure, can be effective in decreasing the instability of the parameter identification process.
Date Issued
2016-07-04
Date Acceptance
2016-06-21
Citation
Structural and Multidisciplinary Optimization, 2016, 55 (2), pp.647-662
ISSN
1615-147X
Publisher
Springer Verlag
Start Page
647
End Page
662
Journal / Book Title
Structural and Multidisciplinary Optimization
Volume
55
Issue
2
Copyright Statement
© Springer Verlag 2016. The final publication is available at Springer via http://dx.doi.org/10.1007/s00158-016-1531-1
Subjects
Science & Technology
Technology
Computer Science, Interdisciplinary Applications
Engineering, Multidisciplinary
Mechanics
Computer Science
Engineering
Inverse problem
Sensor placement
Genetic algorithms
Error
Transducer
Digital image correlation
INVERSE PROBLEMS
MASONRY
DAMAGE
MODEL
LOCATIONS
ALGORITHM
STRENGTH
09 Engineering
01 Mathematical Sciences
Design Practice & Management
Publication Status
Published