The acoustic wave attenuation performance of Venturi tubes with zero mean fluid flow is investigated by: (1) combining analytical solutions for one-dimensional wave propagation in conical reducers, diffusers, and straight ducts; (2) employing a computational time-domain technique; and (3) conducting experiments in an extended impedance tube setup with four fabricated Venturi tubes and matching contraction chambers. The results from both analytical and computational approaches compare well with each other and the experimental data. The numerical technique is also applied to address the effects of a compressible mean flow on the acoustic behavior. Finally, the flow performance of the fabricated Venturi tubes is measured and the trade-offs are discussed between flow efficiency and acoustic performance.

1.
Alfredson
R. J.
,
1972
, “
The Propagation of Sound in a Circular Duct of Continuously Varying Cross-Sectional Area
,”
J. Sound Vibration
, Vol.
23
, No.
4
, pp.
433
442
.
2.
Benedict, R. P., 1980, Fundamentals of Pipe Flow, Wiley-Intersciences, New York.
3.
Blevins, R. D., 1992, Applied Fluid Dynamics Handbook, Krieger, Malabar, Florida, pp. 155–158.
4.
Chapman, M., Novak, J. M., and Stein, R. A., 1982, “Numerical Modeling of Inlet and Exhaust Flows in Multi-Cylinder Internal Combustion Engines,” Flows in Internal Combustion Engines, T. Uzkan, ed., ASME WAM, Phoenix, AZ.
5.
Chung
J. Y.
, and
Blaser
D. A.
,
1980
, “
Transfer Function Method of Measuring In-duct Acoustic Properties, I; Theory, II: Experiment
,”
J. Acoustical Society of America
, Vol.
64
, No.
3
, pp.
907
913
.
6.
Davis, S. D., and Johnson, M. L., 1974, “Propagation of Plane Waves in a Variable Area Duct Carrying a Compressible Subsonic Flow,” presented at the 87th Meeting of the Acoustical Society of America, New York, New York, April 23–26.
7.
Dickey, N. S., 1992, “A Nonlinear Computational Simulation of Acoustic Silencers,” Master’s Thesis, University of Nebraska-Lincoln.
8.
Easwaran
V.
, and
Munjal
M. L.
,
1992
, “
Plane Wave Analysis of Conical and Exponential Pipes With Incompressible Mean Flow
,”
J. Sound Vibration
, Vol.
152
, No.
1
, pp.
73
93
.
9.
Eversman, W., 1990, “Applications of Acoustic Wave Finite Elements to Induction System Modelling,” Proceedings of Inter-Noise 90, pp. 525–528.
10.
Eversman, W., 1994, Personal Communication.
11.
Eversman, W., 1995, “Theoretical Models for Duct Acoustic Propagation and Radiation,” Aeroacoustics of Flight Vehicles, pp. 101–163, Acoustical Society of America-American Institute of Physics
12.
Idelchik, I. E., 1986, Handbook of Hydraulic Resistance, Hemisphere, Washington.
13.
ISO Recommendation 5167, 1980, “Measurement of Fluid Flow by Means of Orifice Plates, Nozzles and Venturi Tubes Inserted in Circular Cross-section Conduits Running Full, 1st ed., Global Engineering, California, 1980.
14.
Miller, D. S., 1989, Flow Measurement Engineering Handbook, 2nd Ed., McGraw-Hill, New York.
15.
Miller, D. S., 1990, Internal Flow Systems, 2nd Ed., British Hydromechanics Research Association, The Fluid Engineering Centre, Cranfield, Bedford, England.
16.
Morse, P. M., 1981, Vibration and Sound, American Institute for Physics for the Acoustical Society of America, pp. 265–285.
17.
Munjal, M. L., 1987, Acoustics of Ducts and Mufflers with Application to Exhaust and Ventilation System Design, Wiley, New York, 64–68.
18.
Post, J. T., and Hixson, E. L., 1993, “Rayleigh’s Horn Equation,” Acoust. Soc. Am., 126th meeting, Denver, Colorado, J. Acoust Soc. Am., Vol. 94, No. 3, Pt. 2, p. 1803.
19.
Selamet, A., Dickey, N. S., and Novak, J. M., 1993, “Computational Simulation of Helmholtz Resonators: Lumped Versus Distributed Volume,” National Conference on Noise Control Engineering, May 2–5, Williamsburg, VA, Proceedings of Noise-Con 93, H. H. Hubbard, ed., pp. 247–252.
20.
Selamet
A.
,
Dickey
N. S.
, and
Novak
J. M.
,
1995
, “
A Time-domain Computational Simulation of Acoustic Silencers
,”
ASME JOURNAL OF VIBRATION AND ACOUSTICS
, Vol.
117
, No.
3
, pp.
323
331
.
21.
Selamet, A., and Kim, Y., 1994, “Venturi as a Silencer,” ASME Fluids Engineering Conference, June 19–23, Lake Tahoe, NV. FED-Vol. 192, Unsteady Flows, T. Wei, W. L. Keith, and T. O. Baysal, eds., pp. 13–20.
22.
Weibel
E. S.
,
1955
, “
On Webster’s Horn Equation
,”
J, Acoust. Soc, Am.
, Vol.
27
, No.
4
, pp.
726
727
.
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