3.8 Proceedings Paper

Structural finite element model updating optimization based on game theory

Journal

MATERIALS TODAY-PROCEEDINGS
Volume 65, Issue -, Pages 1425-1432

Publisher

ELSEVIER
DOI: 10.1016/j.matpr.2022.04.401

Keywords

Finite element model updating; Structural Health Monitoring (SHM); Structural dynamic testing; Game Theory; Optimization

Funding

  1. European Union through the European Regional Development Fund?s Competitiveness and Cohesion Operational Program [KK.01.1.1.04.0041]

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Finite element models are commonly used to describe the behavior of civil engineering structures. However, these numerical models may not accurately reflect the actual structural behavior due to various assumptions and idealizations. To address this issue, the numerical models can be updated based on experimental results. This paper explores the potential of using game theory to solve the optimization problem in the finite element model updating process.
To describe the behaviour of civil engineering structures numerically, the finite element model is usually used. The obtained numerical model can be used for various purposes, such as damage detection, estab-lishment of structural health monitoring, prediction of structural life and so on. During numerical mod-elling, various assumptions and idealizations are introduced into the model, which means that the developed numerical model may not reflect the actual structural behaviour. To solve this problem, the numerical model is updated based on the results obtained as a part of its experimental investigation. These results may be displacements, stresses, structural dynamic properties, or data and results obtained as a part of the structural health monitoring (SHM). Most often, the finite element model updating is per-formed using the experimentally obtained structural dynamic parameters according to the maximum likelihood method. The mentioned maximum likelihood method is based on the transformation of the finite element model updating problem into an optimization problem. It consists in minimizing the objective function (single or multiobjective) using an optimization algorithm. In this paper, the basics of the potential of solving the FEMU optimization problem by applying the game theory are presented. First, the advantages and disadvantages of defining the FEMU optimization problem using single and multi-objective functions and existing optimization algorithms are highlighted. To show the capabilities of game theory in solving optimization problems, the different game models and their solution strategies are analyzed. Copyright (c) 2022 Elsevier Ltd. All rights reserved. Selection and peer-review under responsibility of the scientific committee of the International Confer-ence on Advances in Construction Materials and Structures. This is an open access article under the CC BY-NC-ND license (http://creativecommons.org/licenses/by-nc-nd/4.0/).

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