Time variant reliability model updating in instrumented dynamical systems based on Girsanov's transformation
Data(s) |
01/06/2013
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Resumo |
The problem of updating the reliability of instrumented structures based on measured response under random dynamic loading is considered. A solution strategy within the framework of Monte Carlo simulation based dynamic state estimation method and Girsanov's transformation for variance reduction is developed. For linear Gaussian state space models, the solution is developed based on continuous version of the Kalman filter, while, for non-linear and (or) non-Gaussian state space models, bootstrap particle filters are adopted. The controls to implement the Girsanov transformation are developed by solving a constrained non-linear optimization problem. Numerical illustrations include studies on a multi degree of freedom linear system and non-linear systems with geometric and (or) hereditary non-linearities and non-stationary random excitations. |
Formato |
application/pdf |
Identificador |
http://eprints.iisc.ernet.in/46629/1/Int_Jou_Non-Line_Mech_52_32_2013.pdf Sundar, VS and Manohar, CS (2013) Time variant reliability model updating in instrumented dynamical systems based on Girsanov's transformation. In: International Journal of Non-Linear Mechanics, 52 . pp. 32-40. |
Publicador |
Elsevier Science |
Relação |
http://dx.doi.org/10.1016/j.ijnonlinmec.2013.02.002 http://eprints.iisc.ernet.in/46629/ |
Palavras-Chave | #Civil Engineering |
Tipo |
Journal Article PeerReviewed |