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Channel Design Channel design based on use of Manning eq. to find normal depth Yo for a specified discharge. Using Manning eq. M = 1.49 imperial 1.00 metric A = flow area R = hydraulic radius S = bed slope
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Channel Flow Assumptions zFlow is fully developed rough turbulent. zChannel is prismatic, i.e. cross-section is constant along length. Flow is uniform, i.e. S f = S 0. A 0, P 0, R 0 = f( Y 0, geometry). zCross-section is fixed boundary.
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Simple Cross-section B T y0y0 GLGL GRGR General Trapezoidal section can be: rectangular trapezoidal triangular non-symmetrical
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Complex Cross-section 1 5 4 7 6 8 9 10 2 3 Y X X3X3 Y3Y3 WL Datum Cross-sections can be defined by a set of straight lines joining up to 50 coordinate pairs. These can be drawn graphically and edited numerically.
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Defining the Discharge Peak value of current Inflow hydrograph if one exists. User specified discharge if no Inflow hydrograph is defined
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Peak flow is from current Inflow hydrograph Design of a simple channel Display table of Depth - Grade - VelocityEnter channel depth and slope, press [Design] Plot and design details appear.
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Design of a complex channel (1) Draw section and specify peak flow = 15 c.m/s
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Design of a complex channel (2) Check low flow channel for reduced flow = 1.5 c.m/s
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Design of a complex channel (3) Increase width of low flow channel to 3.5 m Reduce Manning n=0.025
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Design of a complex channel (4) Check modified section for maximum flow of 15 cm/s
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Exercise zDesign a trapezoidal channel to carry 2 c.m/s with gradient of 0.3% and n=0.04 zDesign a channel which includes a low flow channel to carry maximum flow of 12 c.m/s and low flow of 2 c.m/s. Allow freeboard of 0.3 m. Try for gradient = 0.3%, n=0.04 for main channel and n=0.02 in low flow channel
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