This paper presents a method to approach flutter instability in a probabilistic way and to calculate the critical wind speed, starting from the probability distribution of the flutter derivatives. Uncertainty propagation is studied and the results can be used for risk-assessment purposes. The statistical properties of experimental flutter derivatives were investigated with ad-hoc wind tunnel tests performed on a bridge deck model of common geometry. The probability distribution of the flutter critical wind speed can be analytically calculated if a simplified approach to flutter is followed, while Monte Carlo methods have to be utilized in the general case. Several application examples are presented and both well-behaving and particularly critical cases of uncertainty propagation are discussed. Finally, the effect of partial correlation between flutter derivatives is studied and its non-negligible role in the definition of the probability distribution of the flutter wind speed is underscored.

Aerodynamic uncertainty propagation in bridge flutter analysis / Claudio Mannini; Gianni Bartoli. - In: STRUCTURAL SAFETY. - ISSN 0167-4730. - STAMPA. - 52 (Part A):(2015), pp. 29-39. [10.1016/j.strusafe.2014.07.005]

Aerodynamic uncertainty propagation in bridge flutter analysis

MANNINI, CLAUDIO;BARTOLI, GIANNI
2015

Abstract

This paper presents a method to approach flutter instability in a probabilistic way and to calculate the critical wind speed, starting from the probability distribution of the flutter derivatives. Uncertainty propagation is studied and the results can be used for risk-assessment purposes. The statistical properties of experimental flutter derivatives were investigated with ad-hoc wind tunnel tests performed on a bridge deck model of common geometry. The probability distribution of the flutter critical wind speed can be analytically calculated if a simplified approach to flutter is followed, while Monte Carlo methods have to be utilized in the general case. Several application examples are presented and both well-behaving and particularly critical cases of uncertainty propagation are discussed. Finally, the effect of partial correlation between flutter derivatives is studied and its non-negligible role in the definition of the probability distribution of the flutter wind speed is underscored.
2015
52 (Part A)
29
39
Claudio Mannini; Gianni Bartoli
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Utilizza questo identificatore per citare o creare un link a questa risorsa: https://hdl.handle.net/2158/936744
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