Surface Drainage: Slope and Velocity of Overland Flow.

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Presentation transcript:

Surface Drainage: Slope and Velocity of Overland Flow. Unit Surface Drainage: Slope and Velocity of Overland Flow.

Objectives 1. Quantify the relationship between slope and velocity. 2. Describe the impact of roughness (friction) on velocity. 3. Make design decisions relative to slope and roughness to control water velocities in surface drains.

Terms Non-linear relationship Runoff Slope Velocity

How does slope affect velocity? - Velocity, distance divided by time, increases at a ratio of v to the square root of the slope.

Velocity - Slope is the amount of rise divided by the amount of run or distance traveled.

Manning’s Equation -can help estimate the velocity of a fluid in a channel with many variables.

What affect does friction have on velocity?

Friction affects. - Friction affects the velocity of water in a channel. - The roughness coefficient determines the speed of the water.

- Winding, sluggish and weedy banks slow water down more than smooth straight channels.

Runoff -is water and soil that travel along the soil surface. - The runoff of a land area is dependent on the infiltration and percolation rates of the soil as well as the precipitation levels.

Runoff - The precipitation levels cannot be controlled. The soil characteristics will change over time, and as erosion increases the soil characteristics will differ.

How can changing slope and friction control water velocity in surface drains?

- The roughness, slope, and velocity of a channel all impact erosion and surface drainage.

-As the roughness of a channel increases the velocity of the water decreases. This forms an indirect relationship.

-Roughness is difficult to change in an existing waterway but can be affected in a newly created waterway situation.

-The velocity of water flowing overland in an open channel varies as the square root of the slope in ft/ft. The relationship is nonlinear.

-Slope is topographical and cannot easily be changed in a large channel but may be altered in smaller channels.

MANNING’S EQUATION

Roughness Coefficient n, for the Manning Formula Lined channels Type and Description of Channel n Value Asphalt 0.015 Concrete 0.012–0.013 Concrete rubble 0.017–0.030 Smooth metal 0.011–0.015 Corrugated metal 0.021–0.026 Plastic 0.012–0.011 Wood 0.011–0.015

Vegetated Channels* Bermuda grass 0.04–0.20 Kudzu 0.07–0.23 Dense, uniform stands of green vegetation more than 10 in. long Bermuda grass 0.04–0.20 Kudzu 0.07–0.23 Common Lespedeza 0.047–0.095 Dense, uniform stands of green vegetation cut to a length of less than 2.5 in. Short Bermuda grass 0.034–0.11 Kudzu 0.045–0.16

Earth Channel and Natural Streams Clean, straight bank, full stage 0.025–0.040 Winding, some pools and shoals, clean 0.035–0.055 Winding, some weeds and stones 0.033–0.045 Sluggish river reaches, weedy or with very deep pools 0.050–0.150

Earth Channel and Natural Streams Clean, straight bank, full stage 0.025–0.040 Winding, some weeds and stones 0.033–0.045 Winding, some pools and shoals, clean 0.035–0.055 Sluggish river reaches, weedy or with very deep pools 0.050–0.150

Pipe 0.009 Asbestos cement Cast iron 0.011– 0.015 Clay or concrete (4–12 in.) 0.010 – 0.020 Corrugated metal 0.021– 0.0255 Corrugated plastic (2–4 in.) 0.016 Riveted and spiral steel 0.013–0.017 Vitrified sewer pipe 0.010–0.017 Wrought iron 0.012–0.017