Slip Flow in a Curved Tube

Author:

Wang C. Y.1

Affiliation:

1. Departments of Mathematics and Mechanical Engineering, Michigan State University, East Lansing, MI 48824

Abstract

The viscous flow in a curved tube with partial slip on the boundary occurs in many practical situations. The problem is formulated in curved tube coordinates and solved by perturbation for small curvature. The mutual interaction of slip, curvature, and inertia causes changes in the axial flow, surface shear, and secondary flow. It is found that the net flow increases with increased slip and decreased Reynolds numbers.

Publisher

ASME International

Subject

Mechanical Engineering

Reference11 articles.

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3. Navier, C. L. M. , 1827, “Sur les lois du mouvement des fluids,” C.R. Acad. Sci., 6, pp. 389–440.

4. Kennard, E. H., 1938, Kinetic Theory of Gases, MaGraw-Hill, New York, Chap. 8.

5. Nicola, P. D., Maggi, G., Tassi, G., 1983, Microcirculation-An Altas, Schattauer, Stuttgart.

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