2010 International Conference on Artificial Intelligence and Computational Intelligence 2010
DOI: 10.1109/aici.2010.50
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Damage Detection in Structures Using Artificial Neural Networks

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Cited by 13 publications
(3 citation statements)
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“…An improved optimization procedure based on the adaptive random search algorithm is also proposed by Masri et al . In some more recent works, Zhang et al presents the Levenberg–Marquardt backpropagation algorithm and describes it as the harmonization between the Gauss–Newton method and the steepest descent method. Furthermore, Dee et al study and compare the performance of various neural network training algorithms and suggest that the Levenberg–Marquardt backpropagation algorithm provides the best results for the purposes of vibration‐based damage detection in structural systems.…”
Section: Development Of Reduced‐order Nonlinear Computational Modelsmentioning
confidence: 99%
“…An improved optimization procedure based on the adaptive random search algorithm is also proposed by Masri et al . In some more recent works, Zhang et al presents the Levenberg–Marquardt backpropagation algorithm and describes it as the harmonization between the Gauss–Newton method and the steepest descent method. Furthermore, Dee et al study and compare the performance of various neural network training algorithms and suggest that the Levenberg–Marquardt backpropagation algorithm provides the best results for the purposes of vibration‐based damage detection in structural systems.…”
Section: Development Of Reduced‐order Nonlinear Computational Modelsmentioning
confidence: 99%
“…Three distinct algorithms are employed in stochastic subspace techniques: principal component, canonical variate analysis algorithms, and the unweighted principal component; in all cases, random data analysis and operational modal analysis constitute the primary fields of investigation for the recorded accelerograms [7][8][9]; (c) the "modal time-histories method" [10], which is based on the aforementioned techniques; this method is well suited for structures exposed to earthquake ground excitation or structures experiencing significant wind pressure. Using the "modal time-histories method", eigenfrequencies, mode shapes, and modal damping ratios have been calculated within the linear domain for a variety structures [11]; (d) the "minimum rank perturbation theory" (MRPT), as proposed by Zimmerman and Kaouk [12,13], interprets a non-zero entry in the damage vector as an indicator of the damage location; (e) a technique developed by Domaneschi et al [14,15], which involves utilizing the discontinuity of mode shape forms; (f) the concept of the damage stiffness matrix is explored in notable works, including those by Peeters [3], Amani et al [16], and Zhang et al [17]; (g) techniques that integrate structural health monitoring with pushover analysis are employed for the detection of damage in both individual structural elements [18] and frame structures [19]; (h) several artificial neural network techniques that were developed by Nazari and Baghalian [20] for simple symmetric beams. It is noteworthy to mention the recent research contributions of Reuland et al [21], who conducted an extensive review of data-driven damage indicators for rapid seismic structural health monitoring.…”
Section: Introductionmentioning
confidence: 99%
“…One more technique, which uses an artificial neural network, was developed by Nazari and Baghalian [16] for simple symmetric beams. Moreover, the idea of the damage stiffness matrix is presented in interesting works, such those of Peeters [3], Amani et al [17], and Zhang et al [18]. It is also worth mentioning the recent research efforts by Reuland et al [19], which led to a comprehensive review of data-driven damage indicators for rapid seismic structural health monitoring, as well as those by Martakis et al [20], which considered a combination of traditional structural health monitoring techniques with novel machine learning tools.…”
Section: Introductionmentioning
confidence: 99%