Hostname: page-component-78c5997874-s2hrs Total loading time: 0 Render date: 2024-11-10T16:44:25.939Z Has data issue: false hasContentIssue false

Experimental and Computational Analysis of Periodic Flow Structure in Oscillatory Gas Flow Meters

Published online by Cambridge University Press:  05 May 2011

C.-K. Chen*
Affiliation:
Department of Power Mechanical Engineering, National Tsing Hua University, Hsinchu, Taiwan 30013, R.O.C.
L. Wang*
Affiliation:
Department of Power Mechanical Engineering, National Tsing Hua University, Hsinchu, Taiwan 30013, R.O.C.
J.-T. Yang*
Affiliation:
Department of Power Mechanical Engineering, National Tsing Hua University, Hsinchu, Taiwan 30013, R.O.C.
L.-T. Chen*
Affiliation:
Department of Power Mechanical Engineering, National Tsing Hua University, Hsinchu, Taiwan 30013, R.O.C.
*
*Ph.D. student
**Ph.D. candidate
***Professor
***Professor
Get access

Abstract

The oscillatory characteristics and dynamic structure of periodic flow in an oscillatory gas flow meter were studied experimentally and numerically. The flow oscillations were triggered by the Coanda effect and an universal correlation between Strouhal number and Reynolds number, Str = 1.09 × 10−3 for ReHD >800, was deduced based on spectral analysis of the pressure fluctuations in the flow channel. Numerical simulation indicated that the evolution of the flow patterns was classified into stages of induction and sustainable periodic oscillation. The transformation between the two stages was noticeably affected by the design of the feedback channels. The results further revealed that the development of the main vortex in the oscillating chamber and the small vortices at the entrance of the feedback channels concurrently modulate the mechanism of oscillation. The small vortices located at both entrances of the feedback channels play the role of a pair of modulating valves, which alternatively switch on and off the bypass flow through each feedback channel, thus reinforcing the periodic oscillation.

Type
Articles
Copyright
Copyright © The Society of Theoretical and Applied Mechanics, R.O.C. 2006

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

REFERENCES

1.Wille, R. and Fernholz, H., “Report on the First European Mechanics Colloquium of the Coanda Effect,Journal of Fluid Mechanics, 23, pp. 801819 (1965).Google Scholar
2.Turpin, J. L., “Use of Streaming Potential Measurements for an Investigation of the Coanda Effect,” Physics of Fluids, 15, pp. 968971 (1972).CrossRefGoogle Scholar
3.Tippets, J. R., “Fluidic Flow Meter,” Automatica, 9, pp. 3545 (1973).CrossRefGoogle Scholar
4.Wright, P. H., “The Coanda Meter - A Fluidic Digital Gas Flowmeter,” Journal of Physics,, E. 13, pp. 433436 (1980).Google Scholar
5.Strouhal, V., “Uber Eine Besoudere Art Der Tonerregung,” Annalen der Physik und Chemie, 5, pp. 216251 (1878).CrossRefGoogle Scholar
6.von Kaiman, T. and Rubach, H., “Uber Den Mechanismus Des Flussigkeits and Luftuiderstandes,” Physics Zeit, 13, p. 49 (1912).Google Scholar
7.Hsiao, F.B, Hsu, I. C. and Hsu, C.C, “Instability Model Behavior of the Acoustically Excited Impinging Plane Jet with a Small Cylinder,” Journal of Mechanics, 20, pp. 145157 (2004).CrossRefGoogle Scholar
8.White, F. M., Viscous Fluid Flow, 2nd Edition, McGraw-Hill, New York U.S.A., pp. 1011 (1991).Google Scholar
9.Humphrey, E. F. and Turamoto, D. H., “Fluid Amplifier Associates,” Fluidics, Boston, MA, U.S.A. (1965).Google Scholar
10.Foster, K. and Parker, G. A., “Components and Circuits,” Fluidics, London U.K. (1970).Google Scholar
11.Boucher, R. F., “Minimum Flow Optimization of Fluidic Flowmeters,” Measurement Science and Technology, 6, pp. 872879 (1995).CrossRefGoogle Scholar
12.Yamamoto, K, Hiroki, F. and Hyodo, F, “Self-Sustained Oscillation Phenomena of Fluidic Flowmeters,” Journal of Visualization, 1, pp. 387396 (1999).CrossRefGoogle Scholar
13.Laianne, L., Le Guer, Y. and Creff, R., “Dynamics of a Bifurcating Flow Within an Open Heated Cavity,” International Journal of Thermal Sciences, 40, pp. 110 (2001).CrossRefGoogle Scholar
14.Uzol, O and Carnei, C, “Experimental and Computa-Tional Visualization and Frequency Measurements of the Jet Oscillation Inside a Fluidic Oscillator,” Journal of Visualization, 4, pp. 8896 (2002).Google Scholar
15.Carnei, C, and Herr, F., “Forced Convection Heat Transfer Using a Self-Oscillating Impinging Planar Jet,” Journal of Visualization, 120, pp. 770782 (2002).Google Scholar
16.Chang, K. T. and Huang, R. F., “Development and Characterization of Jet-Injected Vee-Gutter,” Journal of Mechanics, 20, pp. 7783 (2004).CrossRefGoogle Scholar
17.Grant, J. and Cox, A. J., “Flowmeters,” U.S.A. Patent, No. 3902367 (1975).Google Scholar
18.Adames, R.B, “Flowmeter for Liquids,” U.S.A. Patent, No. 4165639 (1979).Google Scholar
19.Bauer, P., “Fluid Oscillator Flowmeter,” U.S.A. Patent, No. 4244230 (1980).Google Scholar
20.Herzl, P. J. and Morrisville, P., “Oscillatory Flowmeter,” U.S.A. Patent, No. 4550614. (1985).Google Scholar
21.Challandes, C., “Fluidic Flowmeter,” U.S.A. Patent, No. 4976155 (1990).Google Scholar
22.Gebhard, U., Hein, H. and Schmidt, U., “Numerical Investigation of Fluidic Micro-Oscillators,” Journal of Micromechanics and Microengineering, 6, pp. 115117 (1996).Google Scholar
23.Gebhard, U., Hem, H., Just, E. and Ruther, P., “Combination of a Fluidic Micro-Oscillator and Micro-Actuator in LIGA-Technique for Medical Application,” International Conference on Solid-State Sensors and Actuators, Chicago U.S.A., pp. 1619 (1997)Google Scholar
24.Lee, G.B, Kuo, T. Y. and Wu, W. Y., “A Novel Micro-machined Flow Sensor Using Periodic Flapping Motion of a Planar Jet Impinging on a V-Shaped Plate,” Experimental Thermal and Fluid Science, 5, pp. 435444 (2002).CrossRefGoogle Scholar
25.Manzs, A., Graber, N. and Widmer, H. W., “Miniaturized Total Analysis System: A Novel Concept for Chemical Sensing,” Sensors and Actuators, B1, pp. 244288 (1990).Google Scholar
26.Jeon, M. K., Kim, J. H., Noh, J., Woo, S. I., Yoon, E. and Park, H. G., “Design of a Recycle-Micromixer,” The 7th International Conference on Miniaturized Chemical and Biochemical Analysts Systems, Squaw Valley, California U.S.A., pp. 109122 (2003).Google Scholar
27.Groisman, A., Enzelberger, M. and Quake, S. R., “Microfluidic Memory and Control Devices,” Science, 300, pp. 955958 (2003).Google Scholar
28.Tritton, D. J., Physical Fluid Dynamics, 2nd Ed., Oxford University Press, New York U.S.A., pp. 150152 (1988).Google Scholar
29.Eldho, T. I. and Young, D. L., “Two-Dimensional Incompressible Viscous Flow Simulation Using Velocity-Vorticity Dual Reciprocity Boundary Element Method,” Journal of Mechanics, 20, pp. 177185 (2004).Google Scholar
29.Launder, B. E. and Spalding, D.B, “The Numerical Computation of Turbulent Flow,” Computational Mathematics in Apply Mechanics and Engineering, 3, pp. 269289 (1974).Google Scholar