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Water Profile over an Ogee-Shaped Crest and the Reynolds Fractional Equations
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作者 Jose Roberto Mercado Pedro Guido Aldana Waldo Ojeda Bustamante Jorge Sanchez-Sesma 《Journal of Mathematics and System Science》 2013年第3期139-145,共7页
Weir crest must have the correct shape in the concave side of an ogee-shaped crest to diminish erosion. This shape can be obtained using an approximation of the fractional Reynolds equations when the water interacts w... Weir crest must have the correct shape in the concave side of an ogee-shaped crest to diminish erosion. This shape can be obtained using an approximation of the fractional Reynolds equations when the water interacts with the surface. A model is introduced for the Reynolds stresses complemented with a closure relation of fractional origin. A power type solution is obtained for the main velocity and stress. Velocity profile is found based on the assumption of a steady flow and the energy conservation equation. A Froude number and the cubic equation of the weir are built. The dimensionless upstream velocity head is also determined which allow graphically showing the exponent and coefficient of the water-profile over an ogee-shaped crest. It is possible to estimate the occupied-space index trough an exponents' ratio of profile over the velocity head. 展开更多
关键词 crest cornice-shaped Reynolds fractional equations water profile over crest.
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