Abstract

The effects of four geometric parameters of an annular injection supersonic ejector, namely, the primary nozzle exit-to-throat area ratio, the contraction angle of the mixing chamber, the cross-sectional area and L/D ratio of the second-throat on the performance parameters including the secondary flow pressure, the starting pressure and unstarting pressure were investigated experimentally. The starting pressure exhibits linearly proportional dependence on the throat area ratio when the mixing chamber length is less than a certain critical value. For a longer mixing chamber, the starting pressure is proportional to the mixing chamber length while the unstarting pressure depends on the throat area ratio only. The geometric parameters of the second-throat do not affect the static pressure of the secondary flow. This implies that the secondary flow is aerodynamically choked in the mixing chamber and the static pressure of the secondary flow is determined by the choking condition since the mixing chamber of the annular injection ejector is relatively long. Based on the findings by the experiment, a simplified analytical model was proposed to predict the secondary flow pressure. The predicted secondary flow pressure agrees reasonably well with the measurement for a small contraction angle of the mixing chamber.

1.
Sun
,
D. W.
, and
Eames
,
I. W.
, 1995, “
Recent Developments in the Design Theories and Applications of Ejectors—A Review
,”
J. Inst. Energy
0144-2600,
68
, pp.
65
79
.
2.
Boreisho
,
A. S.
,
Khailov
,
V. M.
,
Malkov
,
V. M.
, and
Savin
,
A. V.
, 2000, “
Pressure Recovery System for High Power Gas Flow Chemical Laser
,”
Proc. of XIII International Symposium on Gas Flow & Chemical Lasers—High Power Laser Conference
,
Florence, Italy, pp.
401
405
.
3.
Malkov
,
V. M.
,
Boreisho
,
A. S.
,
Savin
,
A. V.
,
Kiselev
,
I. A.
, and
Orlov
,
A. E.
, 2000, “
Choice of Working Parameters of Pressure Recovery Systems for High-Power Gas Flow Chemical Lasers
,”
Proc. of XIII International Symposium on Gas Flow & Chemical Lasers—High Power Laser Conference
,
Florence, Italy, pp.
419
422
.
4.
Kim
,
S.
,
Jin
,
J.
,
Kwon
,
H.
, and
Kwon
,
S.
, 2004, “
Development of a Rational Design Procedure for a Pressure Recovery System for HPCL
,” XV International Symposium on Gas Flow & Chemical Lasers—High Power Laser Conference, Prague, Czech Republic, Proc. of SPIE Vol. 5777-26.
5.
Foster
,
R. W.
,
Escher
,
W. J. D.
, and
Robinson
,
J. W.
, 1989, “
Studies of an Extensively Axisymmetric Rocket Based Combined Cycle (RBCC) Engine Powered SSTO Vehicle
,” AIAA Paper No. 89-2294.
6.
Escher
,
W. J. D.
, 1993, “
A Retrospective on Early Cryogenic Primary Rocket Subsystem Designs as Integrated Into Rocket-Based Combined-Cycle (RBCC) Engines
,” AIAA Paper No. 93-1944.
7.
Kim
,
S.
, and
Kwon
,
S.
, 2003, “
Development of Ejector System for Chemical Lasers Operating (I)—Design Parameter Study of Supersonic Ejector for Chemical Lasers Operating
,”
KSME Int. J.
1226-4865,
27
(
12
), pp.
1673
1680
.
8.
Kim
,
S.
,
Jin
,
J.
, and
Kwon
,
S.
, 2004, “
Development of Ejector System for Chemical Lasers Operating (II)—Optimal Design of the Second-Throat Type Annular Supersonic Ejector
,”
KSME Int. J.
1226-4865,
28
(
10
), pp.
1231
1237
.
9.
Annamalai
,
K.
,
Visvanathan
,
K.
,
Sriramulu
,
V.
, and
Bhaskaran
,
K. A.
, 1998, “
Evaluation of the Performance of Supersonic Exhaust Diffuser Using Scaled Down Models
,”
Exp. Therm. Fluid Sci.
0894-1777,
17
, pp.
217
229
.
10.
German
,
R. C.
,
Bauer
,
R. C.
, and
Panesci
,
J. H.
, 1966, “
Methods for Determining the Performance of Ejector-Diffuser Systems
,”
J. Spacecr. Rockets
0022-4650,
3
, pp.
193
200
.
11.
Fabri
,
J.
, and
Siestrunk
,
R.
, 1958, “
Supersonic Air Ejectors
,” in
Advances in Applied Mechanics
, Vol.
5
,
H. L.
Dryden
and
Th.
von Karman
, eds.,
Academic Press
, New York, pp.
1
33
.
12.
Fabri
,
J.
, and
Paulon
,
J.
, 1958, “
Theory and Experiments on Supersonic Air-to-Air Ejectors
,” NACA-TM-1410.
13.
Lear
,
W. E.
,
Parker
,
G. M.
, and
Sherif
,
S. A.
, 2002, “
Analysis of Two-Phase Ejectors With Fabri Choking
,”
J. Mech. Eng. Sci.
0022-2542,
216
(
C5
), pp.
607
621
.
14.
Lear
,
W. E.
,
Sherif
,
S. A.
, and
Steadham
,
J. M.
, 2000, “
Design Considerations of Jet Pumps With Supersonic Two-Phase Flow and Shocks for Refrigeration and Thermal Management Applications
,”
Int. J. Energy Res.
0363-907X,
24
, pp.
1373
1389
.
15.
Mikkelsen
,
C. D.
,
Sandberg
,
M. R.
, and
Addy
,
A. L.
, 1976, “
Theoretical and Experimental Analysis of the Constant-area, Supersonic-Supersonic Ejector
,” U.S. Army Research Office, Grant No. DAHC 04-75-G-0046, and Dep. of Mechanical and Industrial Eng., Univ. of Illinois at Urbana-Champaign, Urbana, IL.
16.
Huang
,
B. J.
,
Jiang
,
C. B.
, and
Hu
,
F. L.
, 1985, “
Ejector Performance Characteristics and Design Analysis of Jet Refrigeration System
,”
ASME J. Eng. Gas Turbines Power
0742-4795,
107
, pp.
792
802
.
17.
Huang
,
B. J.
,
Chang
,
J. M.
,
Wang
,
C. P.
, and
Petrenko
,
V. A.
, 1999, “
A 1D Analysis of Ejector Performance
,”
Int. J. Refrig.
0140-7007,
22
, pp.
354
364
.
18.
Chunnanond
,
K.
, and
Aphornratana
, 2004, “
An Experimental Investigation of a Steam Ejector Refrigerator: The Analysis of the Pressure Profile Along the Ejector
,”
Appl. Therm. Eng.
1359-4311,
24
, pp.
311
322
.
19.
German
,
R. C.
,
Bauer
,
R. C.
, and
Panesci
,
J. H.
, 1966, “
Methods for Determining the Performance of Ejector-Diffuser Systems
,”
J. Spacecr. Rockets
0022-4650
3
(
2
), pp.
193
200
.
20.
Emanuel
,
G.
, 1976, “
Optimum Performance for a Single-Stage Gaseous Ejector
,”
AIAA J.
0001-1452,
14
(
9
), pp.
1292
1296
.
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