Detail publikace
Numerical Investigation of a Rotor System with Disc-Housing Impact
ZAPOMĚL, J. MALENOVSKÝ, E.
Anglický název
Numerical Investigation of a Rotor System with Disc-Housing Impact
Typ
článek v časopise - ostatní, Jost
Jazyk
en
Originální abstrakt
This paper presents a computer modelling investigation of the dynamic behaviour of rotors supported by hydrodynamic bearings. The rotor is discretized into finite elements. The fluid-film bearings are represented by nonlinear forces that are linearized in the neighbourhood of the static equilibrium position. Particular emphasis is given to the modelling of impacts between rotor discs and their casings, for which two approaches are used, namely (i) Newton‘s impact theory and (ii) direct determination of contact forces using a contact stiffness. In the first approach, the discs are assumed to be connected to the shaft by spring elements. The discs and the stationary part are considered to be absolutely rigid. Velocity components of the discs after the impact are calculated using the law of conservation of the momentum and moment of momentum. Dissipation of mechanical energy during impact is taken into account through the coefficient of restitution. In the second approach local flexibility and damping in the contact area are assumed. Local deformation produces impact forces and moments acting on the shaft at the disc location. In both cases, Coulomb friction is assumed to act in the contact area. A modified form of the Newmark method was applied to solve the resulting nonlinear equations of motion. Both approaches make it possible to characterize the steady-state forced vibration behaviour ( periodic, quasi-periodic, chaotic). In addition, the second approach provides further information on the likely magnitude and time history of the impact forces, duration of impacts, etc. The two approaches are illustrated by examples involving imbalance excitation and kinematic excitation of the baseplate
Anglický abstrakt
This paper presents a computer modelling investigation of the dynamic behaviour of rotors supported by hydrodynamic bearings. The rotor is discretized into finite elements. The fluid-film bearings are represented by nonlinear forces that are linearized in the neighbourhood of the static equilibrium position. Particular emphasis is given to the modelling of impacts between rotor discs and their casings, for which two approaches are used, namely (i) Newton‘s impact theory and (ii) direct determination of contact forces using a contact stiffness. In the first approach, the discs are assumed to be connected to the shaft by spring elements. The discs and the stationary part are considered to be absolutely rigid. Velocity components of the discs after the impact are calculated using the law of conservation of the momentum and moment of momentum. Dissipation of mechanical energy during impact is taken into account through the coefficient of restitution. In the second approach local flexibility and damping in the contact area are assumed. Local deformation produces impact forces and moments acting on the shaft at the disc location. In both cases, Coulomb friction is assumed to act in the contact area. A modified form of the Newmark method was applied to solve the resulting nonlinear equations of motion. Both approaches make it possible to characterize the steady-state forced vibration behaviour ( periodic, quasi-periodic, chaotic). In addition, the second approach provides further information on the likely magnitude and time history of the impact forces, duration of impacts, etc. The two approaches are illustrated by examples involving imbalance excitation and kinematic excitation of the baseplate
Klíčová slova anglicky
rotor dynamic systems, computational modelling, disc-housing impact
Vydáno
01.01.2001
Časopis
Journal of Sound and Vibration
Ročník
243
Číslo
2
Počet stran
35
BIBTEX
@article{BUT39642,
author="Jaroslav {Zapoměl} and Eduard {Malenovský},
title="Numerical Investigation of a Rotor System with Disc-Housing Impact",
journal="Journal of Sound and Vibration",
year="2001",
volume="243",
number="2",
month="January"
}