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TECHNICAL PAPERS: Jets, Wakes, and Impingement Cooling

Simulation of Compressible Micro-Scale Jet Impingement Heat Transfer

[+] Author and Article Information
Deborah V. Pence, Paul A. Boeschoten, James A. Liburdy

Department of Mechanical Engineering, Oregon State University, Corvallis, OR 97331

J. Heat Transfer 125(3), 447-453 (May 20, 2003) (7 pages) doi:10.1115/1.1571082 History: Received February 12, 2002; Revised January 31, 2003; Online May 20, 2003
Copyright © 2003 by ASME
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References

Campbell Jr., J. S., Black, W. Z., Glezer, A., and Hartley, J. G., 1998, “Thermal Management of a Laptop Computer With Synthetic Air Microjets,” Proceedings of the 1998 6th Intersociety Conference on Thermal and Thermomechanical Phenomena in Electronic Systems, IEEE, pp. 43–50.
Allan,  R., 1999, “MEMS Micro Heat Exchanger Employ Impinging Jets to Boost Cooling Efficiency,” Electronic Design, 47 (7), pp. 29–30.
Martin, H., 1977, “Heat and Mass Transfer between Impinging Gas Jets and Solid Surfaces,” Advances in Heat Transfer, J. P. Hartnett and T. F. Irvine, Jr., eds., 13 , Academic Press, New York.
Hrycak,  P., 1983, “Heat Transfer from Round Impinging Jets to a Flat Plate,” Int. J. Heat Mass Transf., 26(12), pp. 1857–1865.
Lytle,  D., and Webb,  B. W., 1994, “Air Jet Impingement Heat Transfer at Low Nozzle-Plate Spacings,” Int. J. Heat Mass Transf., 37(12), pp. 1687–1697.
Arjocu,  S. C., and Liburdy,  J. A., 2000, “Identification of Dominant Heat Transfer Modes Associated with the Impingement of an Elliptic Jet Array,” ASME J. Heat Transfer, 122, pp. 240–247.
Failla,  G., Bishop,  E., and Liburdy,  J. A., 2000, “Enhanced Jet Impingement Heat Transfer with Crossflow at Low Reynolds Numbers,” Journal of Electronics Manufacturing, 9 (2), pp. 167–178.
Huber,  A. M., and Viskanta,  R., 1994, “Effect of Jet-Jet Spacing on Convective Heat Transfer to Confined, Impinging Arrays of Axisymmetric Jets,” Int. J. Heat Mass Transf., 37(18), pp. 2859–2869.
Chatterjee,  A., and Deviprasath,  L. J., 2001, “Heat Transfer in Confined Laminar Axisymmetric Impinging Jets at Small Nozzle-Plate Distances: The Role of Upstream Vorticity Diffusion,” Numer. Heat Transfer, Part A , 39, pp. 777–800.
Scholtz,  M. T., and Trass,  O., 1970, “Mass Transfer in a Nonuniform Impinging Jet: Part II. Boundary Layer Flow-Mass Transfer,” AIChE J., 16, pp. 90–96.
Colucci,  D. W., and Viskanta,  R., 1996, “Effect of Nozzle Geometry on Local Convective Heat Transfer,” ASME J. Heat Transfer, 13, pp. 71–80.
Beskok,  A., and Karniadakis,  G. E., 1994, “Simulation of Heat and Momentum Transfer in Complex Microgeometries,” J. Thermophys. Heat Transfer, 8(4), pp. 647–655.
Schaaf, S. A., and Chambre, P. L., 1961, Flow of Rarefied Gases, Princeton University Press, Princeton, NJ.
Polat,  S., Huang,  B., Mujumdar,  A. S., and Douglas,  W. J. M., 1989, “Numerical Flow and Heat Transfer Under Impinging Jets: A Review,” Annu. Rev. Numer. Fluid Mech. Heat Transfer, 2, pp. 157–197.
Kennard, E. H., 1938, Kinetic Theory of Gases, McGraw-Hill Book Co. New York.
Karniadakis, G. E., and Beskok, A., 2001, Microflows Fundamentals and Simulation, Springer-Verlag, New York.
Pelfrey,  J. R. R., and Liburdy,  J. A., 1986, “Mean Flow Characteristics of a Turbulent Offset Set,” J. Fluids Eng., 108, pp. 82–88.
Morris,  G. K., Garimella,  S. V., and Amano,  R. S., 1996, “Prediction of Jet Impingement Heat Transfer Using a Hybrid Wall Treatment With Different Turbulent Prandtl Number Functions,” ASME J. Heat Transfer, 118, pp. 562–569.

Figures

Grahic Jump Location
Illustration of the computational domain indicating the general flow pattern caused by the impinging jet
Grahic Jump Location
Nondimensionalized wall and adiabatic wall temperature (T/To) versus radial position for (a) H/D=2 and (b) H/D=4
Grahic Jump Location
Nondimensional radial slip velocity distribution along impinging surface
Grahic Jump Location
Local Nusselt number distribution along impinging surface for H/D=2 for both compressible and incompressible solutions
Grahic Jump Location
Nondimensional density distributions normal to the impingement surface for H/D=2 at (a) r*=0.5 and (b) r*=1.0
Grahic Jump Location
Nondimensional pressure distributions normal to the impingement surface for H/D=2 at (a) r*=0.5 and (b) r*=1.0
Grahic Jump Location
Nondimensional temperature distributions (T*) normal to the impingement surface for H/D=2 at (a) r*=0.5, (b) r*=1.0, and (c) r*=1.5
Grahic Jump Location
Nondimensional radial velocity distributions normal to the impingement surface for (a) H/D=2 at r*=0.5, (b) H/D=2 at r*=1.5, and (c) H/D=4 at r*=1.5
Grahic Jump Location
Local Nusselt number distribution illustrating the effect of slip and temperature jump

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