Theory
The plate is a zero-thickness porous jump between two cyclic patches (OpenFOAM porousBafflePressure (OpenFOAM user guide, 2026)). OpenFOAM writes the jump per unit length; the program converts to the inertial coefficient , with the plate thickness as the jump's length (Plate / wall thickness), so that only the product matters, equation (1). The value is used unchanged for the whole run.
refers to the face (approach) velocity. A coefficient quoted on the hole velocity must be converted with equation (2).
Equations
| where | meaning | unit |
|---|---|---|
| Pressure jump across the plate | Pa | |
| Gas density | kg/m³ | |
| Velocity normal to the plate face | m/s | |
| Inertial coefficient written to the boundary condition | 1/m | |
| Plate thickness | m | |
| Open-area ratio | - | |
| Loss coefficient on the hole velocity | - |
Default and rule
- Default
- 6.89
- Rule
6.89, the value used for a case file that stores none. A new perforated wall is set up from the open-area ratio instead (Defined by (perforated plate)), so this value normally appears only when the mode is switched.
- Source
The jump law and the meaning of and of the length: OpenFOAM's
porousBafflePressure(OpenFOAM user guide, 2026). The default 6.89 is a placeholder with no published basis; enter a value for the actual plate. Validation of the jump (perforated plate on a straight two-body pipe): 465 Pa in the CFD against 428 Pa predicted from the same (+8.7 %); the difference comes from a slightly narrowed plate rim where the baffle's boundary layers sit.
Valid range K ≥ 0
Values
; 0 makes the plate fully open (no loss).
Plate only
Shown only for a perpendicular plate defined by its resistance coefficient. A perforated tube computes its own (Jet loss K0 (read-only)).