Steady-state behaviour of flexible rotordynamic systems with oil journal bearings

This paper deals with the long term behaviour of flexible rotor systems, which are supported by nonlinear bearings. A system consisting of a rotor and a shaft which is supported by one oil journal bearing is investigated numerically. The shaft is modelled using finite elements and reduced using a component mode synthesis method. The bearings are modelled using the finite-length bearing theory. Branches of periodic solutions are calculated for three models of the system with an unbalance at the rotor. Also self-excited oscillations are calculated for the three models if no mass unbalance is present. The results show that a mass unbalance can stabilize rotor oscillations.

[1]  Michael M. Khonsari,et al.  Stability Boundary of Non-Linear Orbits Within Clearance Circle of Journal Bearings , 1993 .

[2]  R. D. Brown,et al.  Chaos in the unbalance response of journal bearings , 1994 .

[3]  The Hopf bifurcation and limit cycle by the incremental harmonic balance method , 1991 .

[4]  R. B. Nelson,et al.  A method for improving numerical stability of implicit time integration for nonlinear dynamical structural response , 1982 .

[5]  Rhb Rob Fey,et al.  Long term structural dynamics of mechanical systems with local nonlinearities , 1996 .

[6]  R. Craig A review of time-domain and frequency-domain component mode synthesis method , 1985 .

[7]  C. J. Myers Bifurcation Theory Applied to Oil Whirl in Plain Cylindrical Journal Bearings , 1984 .

[8]  E. J. Gunter,et al.  Component mode synthesis of large rotor systems , 1982 .

[9]  Rhb Rob Fey Steady-state behaviour of reduced dynamic systems with local nonlinearities , 1992 .

[10]  H. D. Nelson,et al.  Transient Analysis of Rotor-Bearing Systems Using Component Mode Synthesis , 1981 .

[11]  Dara W. Childs,et al.  Journal bearing impedance descriptions for rotordynamic applications , 1977 .

[12]  de A Bram Kraker,et al.  Chaos and bifurcations in a multi-dof beam system with nonlinear support , 1994 .

[13]  E. J. Gunter,et al.  Influence of unbalance on the nonlinear dynamical response and stability of flexible rotor-bearing systems , 1983 .

[14]  de A Bram Kraker,et al.  Steady-state behaviour of nonlinear flexible rotor-bearing systems. Part 2. Application : influence of cavitation , 1995 .