Open Channel Flow Over Submerged Obstructions: An Experimental and Numerical Study

Author:

Fadda Dani1,Raad Peter E.1

Affiliation:

1. Mechanical Engineering Department, Southern Methodist University, Dallas, TX 75275-0337

Abstract

This paper reports on experimental and computational investigations of water flow over two-dimensional obstacles in an open channel. Both triangular and semi-circular obstacles are considered in order to study the effects of obstacle type and size on the flow. The upstream flow is subcritical while the downstream flow is supercritical in all the cases discussed. The results of the experiments indicate that the downstream Reynolds number increases and appears to approach an asymptotic value as the obstacle height is increased. The upstream Reynolds number, on the other hand, decreases linearly as the obstacle height is increased. For the cases involving triangular obstacles, comparisons are presented between the results of the experimental measurements and the computational simulations as well as with available analytical solutions for inviscid flow. The comparisons point to the conclusion that the fluid rotational activity has a negligible effect on the overall flow in the open channel.

Publisher

ASME International

Subject

Mechanical Engineering

Reference15 articles.

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2. Chen, S., 1991, “The SMU Method: A Numerical Scheme for Calculating Incompressible Free Surface Fluid Flows by the Surface Marker Utility,” Ph.D. Dissertation, Mechanical Engineering Department, Southern Methodist University, Dallas, Texas.

3. Chen S. , JohnsonD. B., and RaadP. E., 1995, “Velocity Boundary Conditions For the Simulation of Free Surface Fluid Flow,” Journal of Computational Physics, Vol. 116, No. 2, pp. 262–276.

4. Chen, S., Johnson, D. B., Raad, P. E., and Fadda, D., 1997, “The Surface Marker and Micro Cell Method,” International Journal for Numerical Methods in Fluids, in press.

5. Cole S. L. , 1983, “Near Critical Free Surface Flow Past an Obstacle,” Quarterly of Applied Mathematics, Vol. 41, pp. 301–309.

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