2019
DOI: 10.1016/j.engstruct.2019.05.047
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Finite element model updating using deterministic optimisation: A global pattern search approach

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Cited by 44 publications
(22 citation statements)
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References 27 publications
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“…The optimization problem can be solved using continuous design variables accounting for the location of the sensors over the physical domain of the structure or discrete design variables accounting for the discrete locations (e.g., DOF at nodes for placing displacement/acceleration sensors or Gauss integration points for placing strains sensors in a finite element mesh). Global optimization algorithms [ 87 , 88 ] as well as stochastic optimization algorithms, such as CMA-ES [ 89 ] and genetic algorithms [ 45 , 90 , 91 , 92 , 93 ] can be employed in order to avoid premature convergence to a local optimum. Alternative heuristic forward and backward sequential sensor placement (FSSP/BSSP) algorithms [ 54 , 57 ] are effective in solving the optimization problem.…”
Section: Optimal Sensor Placement Formulationmentioning
confidence: 99%
“…The optimization problem can be solved using continuous design variables accounting for the location of the sensors over the physical domain of the structure or discrete design variables accounting for the discrete locations (e.g., DOF at nodes for placing displacement/acceleration sensors or Gauss integration points for placing strains sensors in a finite element mesh). Global optimization algorithms [ 87 , 88 ] as well as stochastic optimization algorithms, such as CMA-ES [ 89 ] and genetic algorithms [ 45 , 90 , 91 , 92 , 93 ] can be employed in order to avoid premature convergence to a local optimum. Alternative heuristic forward and backward sequential sensor placement (FSSP/BSSP) algorithms [ 54 , 57 ] are effective in solving the optimization problem.…”
Section: Optimal Sensor Placement Formulationmentioning
confidence: 99%
“…Hence, a minimisation and a maximisation problem have to be solved for each realisation within the Monte Carlo integration. Here, they are solved using global optimisation by applying the global pattern search approach by Hofmeister et al 31 A track number of T=2 is chosen. A low track number results in a fairly local version of the global pattern search approach.…”
Section: Fatigue Lifetime Modellingmentioning
confidence: 99%
“…In order to ensure that the models provide an adequate representation of the governing system dynam-ics, they must be regularly calibrated through model updating [10]. Different studies have shown how indirect model updating-in which a subset of model parameters are estimated in an inverse problem setting-can allow for efficient calibration of numerical models of wind turbines and subsystems hereof [11,12,13,14].…”
Section: Introductionmentioning
confidence: 99%