Effect of coarse surface layer on bed-load transport

被引:71
作者
Bathurst, James C. [1 ]
机构
[1] Univ Newcastle Upon Tyne, Sch Civil Engn, Newcastle Upon Tyne NE1 7RU, Tyne & Wear, England
来源
JOURNAL OF HYDRAULIC ENGINEERING-ASCE | 2007年 / 133卷 / 11期
关键词
D O I
10.1061/(ASCE)0733-9429(2007)133:11(1192)
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
Existing bed-load transport formulas may overestimate the transport rate in mountain rivers by two orders of magnitude or more. Recently published field data sets provide an opportunity to take a fresh look at the bed-load transport relationship and it is hypothesized that the overestimate is due to a failure to account for the effect of a coarse surface layer of bed material inhibiting the release of fine subsurface material. Bed-load transport is determined as g(s)=ap(q-q(c)) where q=water discharge per unit width; q(c)=critical value for initiation of bed material movement; rho=water density; and a=coefficient. The g(s)/q relationship is typically piecewise linear, characterized by two transport phases with, respectively, low and high rates of change. Twenty-one flume and 25 field data sets were used to quantify the relationship for Phase 2. The flume data confirm the dependence of a on S-1.5, where S=channel slope, in agreement with earlier studies. The field data additionally show that a varies inversely with the degree of bed armoring, given by the ratio of surface to subsurface bed material size. The finding is consistent with the hypothesis and suggests the need to account for the bed material supply limitation in the bed-load transport formula. However, the available data are not entirely sufficient to rule out an alternative dependency, or codependency, on flow resistance. The critical conditions for initiation of Phase 2 transport are also quantified as a function of bed material size and channel slope. The resulting set of equations allows a more accurate estimation of Phase 2 bed-load transport rates. However, the equations are empirical and should be restricted for use within the range of conditions used in their development, to determine mean rather than instantaneous transport rates and to determine bulk transport rates, not transport by size fraction.
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页码:1192 / 1205
页数:14
相关论文
共 64 条
[1]  
*AFW, 1939, MITTEIL, V33
[2]   Bedload transport in gravel-bed streams with unimodal sediment [J].
Almedeij, JH ;
Diplas, P .
JOURNAL OF HYDRAULIC ENGINEERING, 2003, 129 (11) :896-904
[3]   PERSISTENCE IN THE SIZE DISTRIBUTION OF SURFICIAL BED MATERIAL DURING AN EXTREME SNOWMELT FLOOD [J].
ANDREWS, ED ;
ERMAN, DC .
WATER RESOURCES RESEARCH, 1986, 22 (02) :191-197
[4]   MARGINAL BED-LOAD TRANSPORT IN A GRAVEL-BED STREAM, SAGEHEN CREEK, CALIFORNIA [J].
ANDREWS, ED .
WATER RESOURCES RESEARCH, 1994, 30 (07) :2241-2250
[5]   Bed material transport in the Virgin River, Utah [J].
Andrews, ED .
WATER RESOURCES RESEARCH, 2000, 36 (02) :585-596
[6]  
[Anonymous], HYDRAULICS SEDIMENT
[7]  
[Anonymous], 1987, RIVER CHANNELS ENV P
[8]   SIZE-SELECTIVE ENTRAINMENT OF BED-LOAD IN GRAVEL BED STREAMS [J].
ASHWORTH, PJ ;
FERGUSON, RI .
WATER RESOURCES RESEARCH, 1989, 25 (04) :627-634
[9]   A general power equation for predicting bed load transport rates in gravel bed rivers [J].
Barry, JJ .
WATER RESOURCES RESEARCH, 2004, 40 (10) :W104011-W1040122
[10]  
Bathurst J.C., 1979, CER7879JCBRMLDBS55