2001
DOI: 10.1080/09715010.2001.10514698
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Hydraulic Geometry and Resistance of Gravel-Bed Rivers

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Cited by 4 publications
(12 citation statements)
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“…In the analysis of river and channel problems it must be given a relationship between the average velocity U, the depth h or the hydraulic radius R, channel slope S and some coefficient which is related to the channel boundary. This is known as the resistance relationship [3]. The work of Lacey [4] about the sand-bed rivers has shown that for such rivers depth h or hydraulic radius R ~ (Q/f 1 ) 1/3 , width W or wetted perimeter PQ 0.50 , Area A ~ Q 5/6 / f 1 1/3 where f 1 is Lacey's silt factor and is given by f 1 = 1,76 (d) 0.5 , d being the median size of bed material in mm.…”
Section: Methodsmentioning
confidence: 99%
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“…In the analysis of river and channel problems it must be given a relationship between the average velocity U, the depth h or the hydraulic radius R, channel slope S and some coefficient which is related to the channel boundary. This is known as the resistance relationship [3]. The work of Lacey [4] about the sand-bed rivers has shown that for such rivers depth h or hydraulic radius R ~ (Q/f 1 ) 1/3 , width W or wetted perimeter PQ 0.50 , Area A ~ Q 5/6 / f 1 1/3 where f 1 is Lacey's silt factor and is given by f 1 = 1,76 (d) 0.5 , d being the median size of bed material in mm.…”
Section: Methodsmentioning
confidence: 99%
“…The work of Lacey [4] about the sand-bed rivers has shown that for such rivers depth h or hydraulic radius R ~ (Q/f 1 ) 1/3 , width W or wetted perimeter PQ 0.50 , Area A ~ Q 5/6 / f 1 1/3 where f 1 is Lacey's silt factor and is given by f 1 = 1,76 (d) 0.5 , d being the median size of bed material in mm. As regards the gravel-bed rivers Kellerhals and Bray [5] have related W, h, A to Q and sediment size d as [3]. Hence Δγ s is the difference in specific weights of sediment and water and ρ f is the mass density of water.…”
Section: Methodsmentioning
confidence: 99%
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