• English
    • Ελληνικά
    • Deutsch
    • français
    • italiano
    • español
  • español 
    • English
    • Ελληνικά
    • Deutsch
    • français
    • italiano
    • español
  • Login
Ver ítem 
  •   DSpace Principal
  • Επιστημονικές Δημοσιεύσεις Μελών ΠΘ (ΕΔΠΘ)
  • Δημοσιεύσεις σε περιοδικά, συνέδρια, κεφάλαια βιβλίων κλπ.
  • Ver ítem
  •   DSpace Principal
  • Επιστημονικές Δημοσιεύσεις Μελών ΠΘ (ΕΔΠΘ)
  • Δημοσιεύσεις σε περιοδικά, συνέδρια, κεφάλαια βιβλίων κλπ.
  • Ver ítem
JavaScript is disabled for your browser. Some features of this site may not work without it.
Todo DSpace
  • Comunidades & Colecciones
  • Por fecha de publicación
  • Autores
  • Títulos
  • Materias

Quantification of aleatory uncertainty in modal updating problems using a new hierarchical Bayesian framework

Thumbnail
Autor
Sedehi O., Teymouri D., Katafygiotis L.S., Papadimitriou C.
Fecha
2019
Language
en
Materia
Damage detection
Inverse problems
Markov chains
Monte Carlo methods
Regression analysis
Structural analysis
Structural dynamics
Aleatory and epistemic uncertainties
Epistemic uncertainties
Marginal posterior distribution
Markov chain Monte Carlo
Probabilistic modeling
Quantities of interests
Second-order Taylor expansion
Uncertainty quantification and propagation
Uncertainty analysis
Seoul National University
Mostrar el registro completo del ítem
Resumen
Identification of structural damage requires reliable assessments of damage-sensitive quantities, including natural frequencies, mode shapes, and damping ratios. Lack of knowledge about the correct value of these parameters introduces a particular sort of uncertainty often referred to as epistemic uncertainty. This class of uncertainty is reducible in a sense that it can be decreased by enhancing the modeling accuracy and collecting new information. On the contrary, such damage-sensitive parameters might also have intrinsic randomness arising from unknown phenomena and effects, which gives rise to an irreducible category of uncertainty often referred to as aleatory uncertainty. The present Bayesian modal updating methodologies can produce reasonable quantification of the epistemic uncertainties, while they often fail to account for the aleatory uncertainties. In this paper, a new multilevel (hierarchical) probabilistic modeling framework is proposed to bridge this significant gap in uncertainty quantification and propagation of structural dynamics inverse problems. Since multilevel model calibration schemes establish a complicated model structure associated with additional parameters and variables, their computational costs are often considerable, if not prohibitive. To reduce the computational costs, the modal updating procedure is simplified using a second-order Taylor expansion approximation. This approximation is combined with a Markov chain Monte-Carlo (MCMC) sampling method to compute marginal posterior distributions of quantities of interest. The proposed framework is illustrated using one simple experimental example. As a result, it is demonstrated that the proposed framework surpasses the present Bayesian modal updating methods as it accounts for both the aleatory and epistemic uncertainties. © 13th International Conference on Applications of Statistics and Probability in Civil Engineering, ICASP 2019. All rights reserved.
URI
http://hdl.handle.net/11615/78884
Colecciones
  • Δημοσιεύσεις σε περιοδικά, συνέδρια, κεφάλαια βιβλίων κλπ. [19735]

Ítems relacionados

Mostrando ítems relacionados por Título, autor o materia.

  • Thumbnail

    A unified sampling-based framework for optimal sensor placement considering parameter and prediction inference 

    Argyris C., Papadimitriou C., Samaey G., Lombaert G. (2021)
    We present a Bayesian framework for model-based optimal sensor placement. Our interest lies in minimizing the uncertainty on predictions of a particular response quantity of interest, with parameter estimation being an ...
  • Thumbnail

    Nonlinear model updating through a hierarchical Bayesian modeling framework 

    Jia X., Sedehi O., Papadimitriou C., Katafygiotis L.S., Moaveni B. (2022)
    A new time-domain probabilistic technique based on hierarchical Bayesian modeling (HBM) framework is proposed for calibration and uncertainty quantification of hysteretic type nonlinearities of dynamical systems. Specifically, ...
  • Thumbnail

    Hierarchical Bayesian Model Updating for Nonlinear Structures Using Response Time Histories 

    Jia X., Sedehi O., Katafygiotis L.S., Moaveni B., Papadimitriou C. (2022)
    This paper presents a novel hierarchical Bayesian modeling (HBM) framework for the model updating and response predictions of dynamic systems with material nonlinearity using multiple data sets consisting of measured ...
htmlmap 

 

Listar

Todo DSpaceComunidades & ColeccionesPor fecha de publicaciónAutoresTítulosMateriasEsta colecciónPor fecha de publicaciónAutoresTítulosMaterias

Mi cuenta

AccederRegistro
Help Contact
DepositionAboutHelpContacto
Choose LanguageTodo DSpace
EnglishΕλληνικά
htmlmap