PG-EAM - Graduate Program in Aeronautical and Mechanical Engineering
PT EN
Article 2015

Uncertainty analysis of a flexible rotor supported by fluid film bearings

Authors

Cavalini, Aldemir Ap
Lara-Molina, Fabian Andres
Koroishi, Edson Hideki
Steffen, Valder

Latin American Journal of Solids and Structures , vol. 12 , no. 8 , pp. 1487-1504

ISSN: 16797817

31
Citations
5
Authors

Abstract

© 2015 Brazilian Association of Computational Mechanics. All rights reserved.This paper is dedicated to the analyses of the effect of uncertain parameters on the dynamic behavior of a flexible rotor containing two rigid discs and supported by two fluid film bearings. A stochastic method has been extensively used to model uncertain parameters, i.e., the so-called Monte Carlo simulation. However, in the present contribution, the inherent uncertainties of the bearings' parameters (i.e. the oil viscosity as a function of the oil temperature, and the radial clearance) are modeled by using a fuzzy dynamic analysis. This alternative methodology seems to be more appropriated when the stochastic process that models the uncertainties is unknown. The analysis procedure is confined to the time domain, being generated by the envelopes of the rotor orbits and the unbalance responses obtained from a run-down operating condition. The hydrodynamic supporting forces are determined by considering a nonlinear model, which is based on the solution of the dimensionless Reynolds' equation for cylindrical and short journal bearings. This numerical study illustrates the versatility and convenience of the mentioned fuzzy approach for uncertainty analysis. The results from the stochastic analysis are also presented for comparison purposes.

Keywords

Fluid film bearings Fuzzy analysis Rotating machine Uncertainty analysis

Civil and Structural Engineering (ENGI) Materials Science (all) (MATE) Automotive Engineering (ENGI) Aerospace Engineering (ENGI) Ocean Engineering (ENGI) Mechanics of Materials (ENGI) Mechanical Engineering (ENGI)
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Last Update: 2026-06-25
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