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<br />01)1242 <br /> <br />5 <br /> <br />1. <br /> <br />Disturbed turbulent, <br /> <br />Disturbed laminar, <br /> <br />2. <br />3. <br />4. <br /> <br />Turbu 1 ent , <br /> <br />Laminar. <br /> <br />KINEMATIC WAVE THEORY <br /> <br />The kinematic wave approximations were first applied to the problem <br /> <br />of overland flow by Iwagaki (1955). Veal (1966) and Woolhiser (1969) <br /> <br />have proposed the overland flow on a natural watershed could be repre- <br /> <br />sented by a linearly converging surface such as a segment of a cone. <br />(It was Veal's thesis that provided the analytical basis for the design <br />of the conic sector watershed in the CSU Experimental Facility). <br /> <br />The kinematic wave equations for unsteady flow over a linearly con- <br /> <br />verging surface are: <br /> <br />~+ouh=q(x,t)+ h <br />ot oX (Lo-x) <br /> <br />and <br /> <br />n- 1 <br />u = ah <br /> <br />the coefficient a can be evaluated using the Darcy-Weisbach relationship: <br /> <br />a=~ <br />, f 0 <br /> <br />and the exponent term, n, is <br /> <br />n = 3/2 <br /> <br />Figure 1 is a diagram in which the terms of these equations are defined. <br /> <br /> <br />Experimental verification of these equations using data from the CSU <br /> <br />Experimental Rainfall-Runoff Facility was reported by Woolhiser et al. <br /> <br />(1971) . <br />