Research Article
Numerical Analysis of a Hydrodynamic Herringbone Grooved Journal Bearing
Algorithm 1
Algorithm proposed by Hajam and Bonneau [
12].
| Input data | | Initialization | | Do until stability of area (breakdown and reforming domain boundary) | | Compute E (modified Reynolds equation) | | Do For each node | | If node is full | | If E < 0 | | the node is set to the inactive state | | else | | the node still active | | end if | | else | | If E ≥ 0 | | the node is set to the active state | | else | | the node still inactive | | end if | | end if | | End | | End | | Do For each x-coordinate (circumferential direction) | | Do For each z-coordinate (axial direction) | | Determine Zp = the nearest z-coordinate with p = Patm | | End | | Sealing length = Max (Zp) | | End | | Write pressure, sealing length, … | | End algorithm |
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