Experimental and numerical studies are presented on the steady and unsteady radial forces produced in a single volute vaneless centrifugal pump. Experimentally, the unsteady pressure distributions were obtained using fast response pressure transducers. These measurements were compared with equivalent numerical results from a URANS calculation, using the commercial code FLUENT. Two impellers with different outlet diameters were tested for the same volute, with radial gaps between the blade and tongue of 10.0% and 15.8% of the impeller radius, for the bigger and smaller impeller diameters, respectively. Very often, pump manufacturers apply the similarity laws to this situation, but the measured specific speeds in this case were found to be slightly different. The steady radial forces for the two impellers were calculated from both the measured average pressure field and the model over a wide range of flow rates in order to fully characterize the pump behavior. Again, a deviation from the expected values applying the similarity laws was found. The data from the pressure fluctuation measurements were processed to obtain the dynamic forces at the blade passing frequency, also over a wide range of flow rates. Afterwards, these results were used to check the predictions from the numerical simulations. For some flow rates, the bigger diameter produced higher radial forces, but this was not to be a general rule for all the operating points. This paper describes the work carried out and summarizes the experimental and the numerical results, for both radial gaps. The steady and unsteady forces at the blade passing frequency were calculated by radial integration of the pressure distributions on the shroud side of the pump volute. For the unsteady forces, the numerical model allowed a separate analysis of the terms due to the pressure pulsations and terms related to the momentum exchange in the impeller. In this way, the whole operating range of the pump was studied and analyzed to account for the static and dynamic flow effects. The unsteady forces are very important when designing the pump shaft as they can produce a fatigue collapse if they are not kept under a proper working value.

1.
Brennen
,
C. E.
, 1994,
Hydrodynamics of Pumps
,
Oxford University Press and CETI Inc.
, Norwich, Vermont, USA.
2.
Chu
,
S.
,
Dong
,
R.
, and
Katz
,
J.
, 1995, “
Relationship Between Unsteady Flow, Pressure Fluctuations, and Noise in a Centrifugal Pump-Part B: Effects of Blade-Tongue Interactions
,”
ASME J. Fluids Eng.
0098-2202,
117
, pp.
30
35
.
3.
Parrondo
,
J. L.
,
González
,
J.
, and
Fernández
,
J.
, 2002, “
The Effect of the Operating Point on the Pressure Fluctuations at the Blade Passage Frequency in the Volute of a Centrifugal Pump
,”
ASME J. Fluids Eng.
0098-2202,
124
, pp.
784
790
.
4.
Dong
,
R.
,
Chu
,
S.
, and
Katz
,
J.
, 1997, “
Effect of Modification to Tongue and Impeller Geometry on Unsteady Flow, Pressure Fluctuations, and Noise in a Centrifugal Pump
,”
ASME J. Turbomach.
0889-504X,
119
, pp.
506
515
.
5.
Morgenroth
,
M.
, and
Weaver
,
D. S.
, 1998, “
Sound Generation by a Centrifugal Pump at Blade Passing Frequency
,”
ASME J. Turbomach.
0889-504X,
120
, pp.
736
743
.
6.
Neumann
,
B.
, 1991,
The Interaction Between Geometry and Performance of a Centrifugal Pump
,
MEP
, London.
7.
González
,
J.
, 2000, “
Modelización Numérica del Flujo no Estacionario en Bombas Centrífugas. Efectos Dinámicos de la Interacción entre Rodete y Voluta
, Ph.D. thesis (in Spanish), Universidad de Oviedo, Spain.
8.
Parrondo
,
J. L.
,
González
,
J.
,
Pérez
,
J.
, and
Fernández
,
J.
, 2002, “
A Comparison Between the Fbp Pressure Fluctuation Data in the Volute of a Centrifugal Pump and the Predictions From a Simple Acoustic Model
,”
Proc. XXIst IAHR Symposium on Hydraulic Machinery and Systems
,
EPFL
,
Lausanne
, Switzerland.
9.
González
,
J.
,
Fernández
,
J.
,
Blanco
,
E.
, and
Santolaria
,
C.
, 2002, “
Numerical Simulation of the Dynamic Effects due to Impeller-Volute Interaction in a Centrifugal Pump
,”
ASME J. Fluids Eng.
0098-2202,
124
, pp.
348
355
.
10.
Blanco
,
E.
,
Fernández
,
J.
,
González
,
J.
, and
Santolaria
,
C
, 2000, “
Numerical Flow Simulation in a Centrifugal Pump With Impeller-Volute Interaction
,” ASME-FEDSM-200-11297.
11.
Freitas
,
C. J.
, 1993, “
Journal of Fluids Engineering Editorial Policy Statement on the Control of Numerical Accuracy
,”
ASME J. Fluids Eng.
0098-2202,
115
, pp.
339
340
.
12.
Karassik
,
I. G.
,
Krutzsch
,
W. C.
,
Fraser
,
W. H.
, and
Messina
,
J. P.
, 1985,
Pump Handbook
, 2nd ed.,
McGraw-Hill
, New York.
13.
Kaupert
,
K. A.
, and
Staubli
,
T.
, 1999, “
The Unsteady Pressure Field in a High Specific Speed Centrifugal Pump Impeller—Part I: Influence of the Volute
,”
ASME J. Fluids Eng.
0098-2202,
121
, pp.
621
626
.
14.
González
,
J.
,
Santolaria
,
C.
,
Parrondo
,
J.
,
Blanco
,
E.
, and
Fernández
,
J.
, 2003, “
Unsteady Radial Forces on the Impeller of a Centrifugal Pump With Radial Gap Variation
,” ASME-FEDSM-2003-45400.
15.
Tsukamoto
,
H.
,
Uno
,
M.
,
Hamafuku
,
N.
, and
Okamura
,
T.
, 1995, “
Pressure Fluctuation Downstream of a Diffuser Pump Impeller
,”
FED (Am. Soc. Mech. Eng.)
0888-8116,
216
, pp.
133
138
.
You do not currently have access to this content.