Pressure Drop and Heat Transfer in Turbulent Duct Flow: A Two-Parameter Variational Method

Author:

Ghariban N.1,Haji-Sheikh A.1,You S. M.1

Affiliation:

1. Department of Mechanical Engineering, The University of Texas at Arlington, Arlington, TX 76019-0023

Abstract

A two-parameter variational method is introduced to calculate pressure drop and heat transfer for turbulent flow in ducts. The variational method leads to a Galerkin-type solution for the momentum and energy equations. The method uses the Prandtl mixing length theory to describe turbulent shear stress. The Van Driest model is compared with experimental data and incorporated in the numerical calculations. The computed velocity profiles, pressure drop, and heat transfer coefficient are compared with the experimental data of various investigators for fully developed turbulent flow in parallel plate ducts and pipes. This analysis leads to development of a Green’s function useful for solving a variety of conjugate heat transfer problems.

Publisher

ASME International

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics,General Materials Science

Reference18 articles.

1. Beavers G. S. , SparrowE. M., and LloydJ. R., 1971, “Low Reynolds Number Flow in Large Aspect Ratio Rectangular Ducts,” ASME Journal of Basic Engineering, Vol. 93, pp. 296–299.

2. Beck, J. V., Cole, K. D., Haji-Sheikh, A., and Litkouhi, B., 1992, Heat Conduction Using Green’s Functions, Hemisphere Publishing Corp., Washington, DC, Chaps. 10 and 11.

3. Bhatti, M. S., and Shah, R. K., 1987, “Turbulent and Transition Flow Convective Heat Transfer in Ducts,” in: Handbook of Single Phase Convective Heat Transfer, S. Kakac, R. K. Shah, and W. Aung, eds., Wiley, New York, Chap. 4.

4. Dean R. B. , 1978, “Reynolds Number Dependence of Skin Friction and Other Bulk Flow Variables in Two-Dimensional Rectangular Duct Flow,” ASME Journal of Fluids Engineering, Vol. 100, pp. 215–223.

5. Filonenko G. K. , 1954, “Hydraulic Resistance in Pipes,” Teploenergetika, Vol. 1, No. 4, pp. 40–44.

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