BLEED {ibrg blv1 | POROSITY ibrg blv1 blv2 blv3 | \
MODEL ibrg mode blv1 blv2 blv3 blv4 | \
FORCING ibrg blv1 blv2 blv3}
|
The effect of bleed on the flow can be modeled, if bleed regions were identified in the grid file. The parameters discussed below identify the bleed rate for each region, for a specific solution. If a bleed region is not named in this file, its bleed rate is set to zero.
There are four possible bleed models, as follows:
BLEED ibrg blv1 |
| ibrg | Bleed region number from .cgd file | ||
| blv1 | Normalized bleed flow rate |
blv1 can also be thought of as the mass flow ratio for the bleed region. The actual bleed mass flow is calculated as
The bleed velocity will automatically be limited to Mach 1.
Although this is intended as a bleed model, it can also be used for
blowing by setting blv1 to a negative value.
Note, however, that if the resulting blowing velocity exceeds Mach 1,
the logic in the code that is used to limit the bleed velocity
to Mach 1 will reset blv1 to a positive value, resulting in
bleeding instead of blowing.
BLEED POROSITY ibrg blv1 blv2 blv3 |
| ibrg | Bleed region number from .cgd file | ||
| blv1 | Back pressure pplen, in psia | ||
| blv2 | Porosity | ||
| blv3 | Discharge coefficient |
With this model, the velocity at the wall will be computed from the
local pressure p in the flow field, and the specified back
pressure pplen.
If p > pplen, the flow will be out of the
computational domain (i.e., bleed).
If p < pplen, the flow will be into the
computational domain (i.e., blowing).
BLEED MODEL ibrg mode blv1 blv2 blv3 blv4 |
This keyword specifies use of the empirical bleed model of Mayer and Paynter [Mayer, D. W., and Paynter, G. C. (1994) "Boundary Conditions for Unsteady Supersonic Inlet Analyses," AIAA Journal, Vol. 32, No. 6, pp. 1200-1206], and allows the bleed mass flow rate to vary in response to local flow conditions.
The input parameter ibrg is the bleed region number from
the .cgd file.
The input data for the bleed model is given by the values of
blv1 through blv4.
Various combinations of values may be specified, depending on the
mode, as described below.
| mode | blv1 | blv2 | blv3 | blv4 | |||||
|---|---|---|---|---|---|---|---|---|---|
| 1 | pplen | Porosity | qsmode | Nbl | |||||
| 2 | pplen | Porosity | qsmode | ||||||
| 3 | pplen | Porosity | qsmode | M | |||||
| 4 | Qsonic | Porosity | M |
In the above table, pplen is the bleed plenum static
pressure, Nbl is the number of grid points in the
boundary layer, Qsonic is the sonic mass flow
coefficient (described below), and M is the local Mach number at
the edge of the boundary layer.
The parameter qsmode is an integer from 1 to 3 defining how
Qsonic is to be computed, as follows:
| 1 | Set Qsonic = 1 | ||
| 2 | Compute Qsonic for 90° holes | ||
| 3 | Compute Qsonic for 20° holes |
In the Mayer-Paynter model, the bleed velocity is given by the formula
Qsonic is a function of the bleed hole angle alpha,
the local Mach number M, and the ratio of the plenum pressure
pplen to the local pressure p.
The functional relationship is in the form of tabulated experimental
data for circular bleed holes at angles of 20° and 90°.
The 20° data were taken by McLafferty and Ranard
[McLafferty, G., and Ranard, E. (1958) "Pressure Losses and Flow
Coefficients of Slanted Perforations Discharging from Within a
Simulated Supersonic Inlet," United Aircraft Corporation,
Report R-0920-1, Dec. 1958], and the 90° data were taken by
Syberg and Hickox [Syberg, J., and Hickox, T. E. (1972) "Design of a
Bleed System for a Mach 3.5 Inlet," NASA CR-2187, Sept. 1972].
BLEED FORCING ibrg blv1 blv2 blv3 |
This mode allows an oscillating normal velocity bleed boundary condition
to be specified.
| ibrg | Bleed region number from .cgd file | ||
| blv1 | Amplitude of the normal velocity oscillation (ft/sec) | ||
| blv2 | Frequency of the oscillation (Hz) | ||
| blv3 | Phase offset of the oscillation (deg) |