Single Phase Fluid Flow in Series of Microchannel Connected via Converging-Diverging Section with or without Throat
Commenced in January 2007
Frequency: Monthly
Edition: International
Paper Count: 32804
Single Phase Fluid Flow in Series of Microchannel Connected via Converging-Diverging Section with or without Throat

Authors: Abhishek Kumar Chandra, Kaushal Kishor, Wasim Khan, Dhananjay Singh, M. S. Alam

Abstract:

Single phase fluid flow through series of uniform microchannels connected via transition section (converging-diverging section with or without throat) was analytically and numerically studied to characterize the flow within the channel and in the transition sections. Three sets of microchannels of diameters 100, 184, and 249 μm were considered for investigation. Each set contains 10 numbers of microchannels of length 20 mm, connected to each other in series via transition sections. Transition section consists of either converging-diverging section with throat or without throat. The effect of non-uniformity in microchannels on pressure drop was determined by passing water/air through the set of channels for Reynolds number 50 to 1000. Compressibility and rarefaction effects in transition sections were also tested analytically and numerically for air flow. The analytical and numerical results show that these configurations can be used in enhancement of transport processes. However, converging-diverging section without throat shows superior performance over with throat configuration.

Keywords: Contraction-expansion flow, integrated microchannel, microchannel network, single phase flow.

Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1132158

Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 854

References:


[1] M. Gad-el-Hak, “The fluid mechanics of microdevices—the Freeman Scholar lecture”. ASME J. Fluids Eng., vol. 21, pp 5–33, 1999.
[2] G. M. Mala, D. Li, “Flow characteristics of water in microtubes” Int. J. Heat Fluid Flow vol. 20, pp 142–148 1999.
[3] R. W. Barber, D. R. Emerson, “Challenges in modeling gas-phase flow in microchannels: form slip to transition” Heat Transfer Eng. vol. 27, pp 3–12, 2006.
[4] B. Verma, A. Demsis, A. Agrawal, S. V. Prabhu, “Semi-empirical correlation for the friction factor of gas flowing through smooth microtubes” J. Vac. Sci. Technol. A vol. 27, pp 284–290, 2009a.
[5] A. Agrawal, “A comprehensive review on gas flow in microchannel” Int. J. Micro Nano Scale Transp. vol. 2, pp 1–40, 2011.
[6] S. Y. K. Lee, M. Wong, Y. Zohar, “Pressure losses in microchannels with bends” Proc. 14th Intl. Micro Electro Mech. Systems Conf. MEMS'01, pp 491- 494, 2001a.
[7] W. Y. Lee, S. Y. K. Lee, M. Wong, Y. Zohar, “Microchannels in series with gradual contraction/expansion” Proc. Intl. Mech. Eng. Congr. & Exposition, MEMS 2, pp 467-472, 2000.
[8] X. Li, W. Y. Lee, M. Wong, Y. Zohar, “Gas flow in constriction microdevices” Sensors Actuat. vol. A83, pp 277-283, 2000.
[9] W. Y. Lee, M. Wong, Y. Zohar, “Flow separation in constriction microchannels” Proc. 14th Intl. Micro Electro Mech. Systems Conf. MEMS'01, pp 495-498, 2001b.
[10] S. Y. K. Lee, M. Wong, Y. Zohar, “Characterization of a mixing layer microdevice” Proc. 11th Intl. Conf. Solid-State Sensors and Actuators, Transducers'01, pp 1206-1209, 2001c.
[11] W. Ehrfeld, K. Golbig, V. Hessel, H. Lowe, T. Richter, “Characterization of mixing in micromixer by a test reaction: Single mixing units and mixer arrays” Ind. Eng. Chem. Res. vol. 38, pp 1075-1082, 1999.
[12] D. V. Boger, “Viscoelastic Flows through Contractions” Ann. Rev. of Fluid Mech. vol. 19, pp 157-182, 1987
[13] S. A. White, A. D. Gotsis, D. G. Baird, “Review of the Entry Flow Problem – Experimental and Numerical” J. of Non-Newtonian Fluid Mech. vol. 24, 121-160, 1987.
[14] W. Y. Lee, S. Y. K. Lee, M. Wong, Y. Zohar, “Microchannels in series connected via a contraction/expansion section” J. Fluid Mech. vol. 459, pp 187-206, 2002.
[15] A. Besbob, “validation of a new velocity slip model for separated gas microflows” Heat Transfer, Part B: Fundamentals: An International Journal of Computation and Methodology, vol. 40, no.6, pp. 451-471, 2000.