The bending mode Flutter of a modern transonic fan has been studied using a quasi-three-dimensional viscous unsteady CFD code. The type of flutter in this research is that of a highly loaded blade with a tip relative Mach number just above unity, commonly referred to as transonic stall flutter. This type of Flutter is often encountered in modern wide chord fans without a part span shroud. The CFD simulation uses an upwinding scheme with Roe’s third-order flux differencing, and Johnson and King’s turbulence model with the later modification due to Johnson and Coakley. A dynamic transition point model is developed using the en method and Schubauer and Klebanoff’s experimental data. The calculations of the flow in this fan reveal that the source of the flutter of IHI transonic fan is an oscillation of the passage shock, rather than a stall. As the blade loading increases, the passage shock moves forward. Just before the passage shock unstarts, the stability of the passage shock decreases, and a small blade vibration causes the shock to oscillate with a large amplitude between unstarted and started positions. The dominant component of the blade excitation force is due to the foot of the oscillating passage shock on the blade pressure surface.

1.
F. Sisto, AGARD Manual on Aeroelasticity in Axial-Flow Turbomachines, AGARDograph No. 298, Vol. 1, Unsteady Turbomachinery Aerodynamics, Chap. 7, Stall Flutter, AGARD, 1987.
2.
Sisto
F.
, “
Stall-flutter in cascades
,”
Journal of the Aeronautical Science
,
20
(
9
):
598
604
, Sept.
1953
.
3.
H. Stargardter, “Subsonic/transonic stall flutter study,” NASA CR-165256, June 1979.
4.
E. Szechenyi, AGARD Manual on Aeroelasticity in Axial-Flow Turbomachines, AGARDograph No. 298, Vol. 1, Unsteady Turbomachinery Aerodynamics, Chap. 10, Understanding Fan Blade Flutter Through Linear Cascade Aeroelastic Testing, AGARD, 1987.
5.
S. Yashima and H. Tanaka, “Torsional flutter in stalled cascade,” ASME Paper No. 77-GT-72, Mar. 1977.
6.
M. R. Chi, “Unsteady aerodynamics in stalled cascade and stall flutter prediction,” ASME Paper No. 80-C2/Aero-1, Aug. 1980.
7.
Sisto
F.
,
Wu
W.
,
Thangam
S.
, and
Jonnavithula
S.
, “
Computational aerodynamics of oscillating cascades with the evolution of stall
,”
AIAA Journal
,
27
(
4
):
462
471
, Apr.
1989
.
8.
P. R. Spalart, “Two recent extensions of the vortex method,” Paper No. AIAA-84-0343, Jan. 1984.
9.
H. Joubert, “Supersonic flutter in axial flow compressors,” Unsteady Aerodynamics of Turbomachines and Propellers, Sept. 1984.
10.
M. B. Giles, “A numerical method for the calculation of unsteady flow in turbomachinery,” M.I.T. GTL Report No. 205, May 1991.
11.
P. L. Roe, Characteristic-Based Schemes for the Euler Equations, Vol. 18, ARF, 1986, pp. 337–365.
12.
M. B. Giles, “Numerical methods for unsteady turbomachinery flow,” M.I.T. CFDL-TR-89-3, Apr. 1989.
13.
M. B. Giles, “Non-reflecting boundary conditions for Euler equation calculations,” AIAA Journal, 28(12), Dec. 1990.
14.
D. A. Johnson and L. S. King, “A mathematically simple turbulence closure model for attached and separated turbulent boundary layers,” Paper No. AIAA-84-0175, Jan. 1984.
15.
Johnson
D. A.
and
Coakley
T. J.
, “
Improvements to a nonequilibrium algebraic turbulence model
,”
AIAA Journal
,
28
(
11
):
2000
2003
, Nov.
1990
.
16.
F. M. White, Viscous Fluid Flow, McGraw-Hill, 1974.
17.
Drela
M.
and
Giles
M. B.
, “
Viscous-inviscid analysis of transonic and low Reynolds number airfoils
,”
AIAA Journal
,
25
(
10
):
1347
1355
, Oct.
1987
.
18.
G. B. Schubauer and P. S. Klebanoff, “Contributions on the mechanics of boundary-layer transition,” NACA Rep. 1289, 1956.
19.
K. Isomura, “A numerical investigation of a flutter in a transonic fan,” MIT Ph.D. Thesis, June 1996.
20.
A. Bo¨lcs and T. H. Fransson, eds., Aeroelasticity in Turbomachines, Comparison of Theoretical and Experimental Cascade Results, Communication du Laboratoire de Thermique Applique´e et de Turbomachines, No. 13, Chap. 7, Seventh Standard Configuration, E´cole Polytechnique Fe´de´rale de Lausanne, 1986.
21.
R. E. Riffel and M. D. Rothrock, “Experimental determination of unsteady blade element aerodynamics in cascades; torsional mode final report,” NASA CR-159831, 1980.
22.
H. Starken and H. A. Schreiber, Test Cases for Computation of Internal Flows in Aero Engine Components, AGARD-AR-275, Chap. V.4 Test Case E/CA-4; Low supersonic compressor cascade MCA, AGARD, 1990.
23.
J. A. Ekaterrinaris and M. F. Platzer, “Progress in the analysis of blade stall flutter,” in: Proc. 7th International Symposium of Unsteady Aerodynamics and Aeroacoustics in Turbomachines, Elsevier, 1994, pp. 287–302.
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