Fluid film journal bearings are widely used to support a rotating machinery system,
and those bearings often have a clearance configuration of a full circle. However, the
circular bearings have the disadvantage of destabilizing the support system at high
speeds, which is called the whirl instability. The whirl instability occurs due to the
presence of skew-symmetric stiffness coefficients. To solve the whirl instability many
configurations are proposed, for example elliptical bearings, pressure dam and multilobe
bearings. These configurations are only to improve the stability of the system.
In this paper, a new configuration of film thickness of spiral journal bearing is
introduced to improve the stability aspects.
The study of the hydrodynamic behaviors of journal bearings is based on the
Reynolds equation which is derived from Navier-Stokes and continuity equations
using many assumptions (Oscar and Beno, 1961; and Alastair, 1981). The pressure
distribution in fluid in the clearance of journal bearing was first found by Tower
(Majumdar, 1999), and the friction torque of oil lubricated sliding bearings was
measured by Petroff (Pradanta, 2005). In the Reynolds equation, two general
simplifications are infinitely long bearing and the short bearing. Sommerfeld solved
the Reynolds equation making special boundary conditions for pressure distribution.
Two solution techniques with algorithms, namely the Gauss-Siedel iterative scheme
and the linear complementarily problem approach, for finding the positive pressure
region in a hydrodynamic journal bearing are presented by Chandrawat and Sinhasan
(1990). Prabakar et al. (2005) presented the effect of deformation of the bearing
liner on the static and dynamic performance characteristics of an elliptical (twolobe)
journal bearing operating with micropolar lubricant. |