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Analysis of a Rotating Disk System with Axial Cooling Air

Published online by Cambridge University Press:  25 July 2017

Z. Jiao
Affiliation:
School of Aerospace EngineeringTsinghua UniversityBeijing, China
S. Fu*
Affiliation:
School of Aerospace EngineeringTsinghua UniversityBeijing, China
T. Kawakubo
Affiliation:
Products Development CenterIHI CorporationYokohama, Japan
S. Ohuchida
Affiliation:
Products Development CenterIHI CorporationYokohama, Japan
H. Tamaki
Affiliation:
Products Development CenterIHI CorporationYokohama, Japan
*
*Corresponding author (fs-dem@tsinghua.edu.cn)
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Abstract

In this article, a series of simulations of a rotating disk system with air cooling is introduced. These simulations are performed with the realizable k-ε eddy-viscosity model. Computational results illustrate the effect of the cooling air and disk rotation on the temperature of the disk surface. The maximum rotating disk speed reaches about 78300 rpm and the range of Reynolds numbers based on rotation speed is from about 0.7 × 106 to 3 × 106. The present work shows that the flow structure in the gap, which is on the opposite side of the cooling air, is rather similar to different cooling air flows. The temperature goes up as the rotating speed increases. The temperature in this gap will first decrease when the cooling air increases under lower mass flow rate. But when the cooling air continues to increase, the temperature will rise up indicating the existence of an optimum value of the cooling flow rate.

Type
Research Article
Copyright
Copyright © The Society of Theoretical and Applied Mechanics 2018 

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References

1. Ekman, V. W., “Om Jordrotationens Inverkan p°a Vindstrømmar I Hafvet,” Nytt Magasin for Naturvidenskapene, 40, pp. 3762 (1902).Google Scholar
2. Bödewadt, U. T., “Die Drehstrӧmung über Festem Grunde,” Zeitschrift für Angewandte Mathematik und Mechanik, 20, pp. 241253 (1940).CrossRefGoogle Scholar
3. Batchelor, G. K., “Note on a Class of Solutions of the Navier-Stokes Equations Representing Steady Rotationally Symmetric Flow,” Quarterly Journal of Mechanics and Applied Mathematics, 4, pp. 2941 (1951).Google Scholar
4. Daily, J.W. and Nece, R. E., “Chamber Dimension Effects on Induced Flow and Frictional Resistance of Enclosed Rotating Disks,” Journal of Basic Engineering, 82, pp. 217232 (1960).CrossRefGoogle Scholar
5. Debuchy, R., Nour, F. A. and Bois, G., “An Analytical Modeling of the Central Core Flow in a Rotor-Stator System with Several Preswirl Conditions,” Journal of Fluids Engineering, 132, 061102 (2010).CrossRefGoogle Scholar
6. Chen, J. X., Gan, X. P. and Owen, J. M., “Heat Transfer in an Air-Cooled Rotor-Stator System,” Journal of Turbomachinery, 118, pp. 444451 (1996).Google Scholar
7. Roy, R. P., Xu, G. and Feng, J., “A Study of Convective Heat Transfer in a Model Rotor-Stator Disk Cavity,” Journal of Turbomachinery, 123, pp. 621632 (2001).Google Scholar
8. Yuan, Z. X., Saniei, N. and Yan, X. T., “Turbulent Heat Transfer on the Stationary Disk in a Rotor-Stator System,” International Journal of Heat and Mass Transfer, 46, pp. 22072218 (2003).Google Scholar
9. Boutarfa, R. and Harmand, S., “Local Convective Heat Exchanges and Flow Structure in a Rotor-Stator System,” International Journal of Thermal Sciences, 42, pp. 11291143 (2003).Google Scholar
10. Pellé, J. and Harmand, S., “Heat Transfer Study in a Rotor-Stator System Air-Gap with an Axial Inflow,” Applied Thermal Engineering, 29, pp. 15321543 (2009).CrossRefGoogle Scholar
11. Wang, L. and Wilson, M., “Computations of Flow and Heat Transfer in a Rotor Stator System with Externally-Induced Ingestion,” International Journal of Gas Turbine, Propulsion and Power Systems, 1, pp. 1018 (2012).Google Scholar
12. Wróblewski, W. and Frączek, D., “Heat Transfer Modelling in a Rotating Cavity Using the SST k-ω Turbulence Model,” Archives of Mechanics, 66, pp. 343364 (2014).Google Scholar
13. Cooper, P. and Reshotko, E., “Turbulent Flow Between a Rotating Disk and a Parallel Wall,” AIAA Journal, 13, pp. 573578 (1975).CrossRefGoogle Scholar
14. Shih, T. H., Liou, W. W., Shabbir, A., Yang, Z. and Zhu, J., “A New K-ε Eddy-Viscosity Model for High Reynolds Number Turbulent Flows - Model Development and Validation,” Computers Fluids, 24, pp. 227238 (1995).Google Scholar