Abstract

The measured performances of axial groove and preloaded three-lobe journal bearings are compared with the predicted performance. Operating eccentricity and dynamic coecients were found for di€erent shaft speeds and various steady loads. Numerical results are based on a Reynolds equation solver, which allows for a variety of thermal e€ects. Sinusoidal excitations were used to experimentally determine the eight linearized sti€ness and damping coecients. The rigid rotor stability threshold parameter, vs, and whirl ratio, vd, were found from the dynamic coecients. The experimental and theoretical stability threshold and whirl ratio are correlated as independent functions of both the Sommerfeld number and operating eccentricity. The predicted stability maps are slightly higher than measured, indicating that the predicted characteristics are more stable than measured. The predicted whirl ratios are in approximate agreement with measured values. As expected, the stability maps show the axial groove bearings to be less stable than the preloaded three-lobe bearings.

Highlights

  • Theoretical predictions are compared to the measured performance of an axial groove and a preloaded three-lobe journal bearing

  • Measured static operating characteristics and dynamic coecients of an axial groove bearing and a preloaded three-lobe journal bearing were compared to predictions for a range of Sommerfeld numbers

  • The results provide a designer a moderate level of con®dence in modeling the dynamic stability for Sommerfeld numbers less than about 3.0 for the 3-lobe bearing and 0.2 for the axial groove bearing

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Summary

SUMMARY OF PREDICTION METHOD

The theoretical analysis was developed by Branagan (1988) and includes variable viscosity e€ects in the lubricant ®lm. The linearized coecients were used to ®nd the rigid rotor stability threshold parameter,. ! d the non-dimensional frequency at which the system would vibrate at the instability condition) These two parameters were originally derived by Lund and Saibel (1967) for both rigid andexible rotors supported by bearings with a set of sti€ness and damping characteristics. The stability parameter is plotted vs the Sommerfeld number and plotted vs the operating eccentricity. The curves on these maps represent the boundary between stable and unstable operation of the bearing with a non- ̄exible rotor. Non-dimensional operating speeds with values larger than the stability parameter will be unstable. All tests that were performed for the data were well into the stable region with speed parameters less than one

Findings
OF RESULTS
SUMMARY
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