journal article·2017-10

A surface-based hiding function linking flume and field data

LiGuo Zhang, XuDong Fu, Jennifer G. Duan

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Abstract

The quantification of the sheltering and exposure effects of non-uniform sediments has been widely achieved through hiding function models. Big challenge exists so far in the model parameter that is highly variable and differs greatly between laboratory flumes and field streams. This paper presents an improved surface-based hiding function. The force balance for particle inception was formulated and the allocation of the overall bed shear stress into each group of sediments was mimicked. The new hiding function was examined against and agrees well with the documented field and flume data. It was shown that the hiding function is closely related to the relative flow depth and the reference elevation in the velocity profile in addition to the bed material gradation. The power law of velocity profile that applies to both flume flows and natural streams can link the flume and field data together. The hiding function with b = 1/6 and b = 1/2 is applicable to natural streams and laboratory flumes, respectively. The value of b = 0.263 also works well for gravel bed rivers. The range of the reference elevation, namely z 0 = 0.4Dm–1.4Dm, is recommended for either the flume or field data. The new hiding function contributes to addressing clearer physical meanings and a useful perspective for further improvement.
Source: openaire · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Hydrology and Sediment Transport Processes · Flood Risk Assessment and Management · Soil erosion and sediment transport

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References (25)

Show source-provided references
1. Han Q W, He M M. Characteristics of Incipient Sediment Motion and Incipient Velocity (in Chinese). Beijing: Science Press, 1999
2. Liu X N, Cao S Y, Huang E, et al. Critical velocity of non-uniform sediment in the armoring process (in Chinese). J Sediment Res, 2000, 4: 10–13
3. Parker G, Klingeman P C. On why gravel bed streams are paved. Water Resour Res, 1982, 18: 1409–142310.1029/WR018i005p01409 ↗
4. Egiazaroff I V. Calculation of non-uniform sediment concentrations. J Hydraulics Division, 1965, 91: 225–24710.1061/JYCEAJ.0001277 ↗
5. Parker G. Transport of gravel and sediment mixtures. In: Sedimentation Engineering: Processes, Measurements, Modelling and Practice. Reston, 2008. 165–25210.1061/9780784408148.ch03 ↗
6. Buffington J M, Montgomery D R. A systematic analysis of eight decades of incipient motion studies, with special reference to gravelbedded rivers. Water Resour Res, 1997, 33: 1993–202910.1029/96WR03190 ↗
7. De Brue H, Poesen J, Notebaert B. What was the transport mode of large boulders in the Campine Plateau and the lower Meuse valley during the mid-Pleistocene? Geomorphology, 2015, 228: 568–57810.1016/j.geomorph.2014.10.010 ↗
8. Wilcock P R. Two-fraction model of initial sediment motion in gravelbed rivers. Science, 1998, 280: 410–41210.1126/science.280.5362.410 ↗
9. Wilcock P R, Crowe J C. Surface-based transport model for mixedsize sediment. J Hydraulic Eng, 2003, 129: 120–12810.1061/(ASCE)0733-9429(2003)129:2(120) ↗
10. Gaeuman D, Andrews E D, Krause A, et al. Predicting fractional bed load transport rates: Application of the Wilcock-Crowe equations to a regulated gravel bed river. Water Resour Res, 2009, 45: W0640910.1029/2008WR007320 ↗
11. Paintal A S. A stochastic model of bed load transport. J Hydraulic Res, 1971, 9: 527–55410.1080/00221687109500371 ↗
12. Yang F G, Liu X N, Cao S Y, et al. Study on bed load transport for uniform sediment in laminar flow. Sci China Tech Sci, 2010, 53: 2414–242210.1007/s11431-010-4045-x ↗
13. Chen Y H, Bai Y C. Characteristics of non-uniform bed load motion under equilibrium sediment transport conditions (in Chinese). J Basic Sci Eng, 2013, 21: 657–669
14. Qin R Y, Wang C H. River Bed Load Movement Theory and Its Application (in Chinese). Beijing: China Railway Publishing House, 1996
15. Duan J G, Scott S. Selective bed-load transport in Las Vegas Wash, a gravel-bed stream. J Hydrol, 2007, 342: 320–33010.1016/j.jhydrol.2007.06.001 ↗
16. Einstein H A, El-Samni E S A. Hydrodynamic forces on a rough wall. Rev Mod Phys, 1949, 21: 520–52410.1103/RevModPhys.21.520 ↗
17. Carson M A, Kirkby M J. Hillslope Form and Process. New York: Cambridge University Press, 1972
18. Parker G, Wilcock P R, Paola C, et al. Physical basis for quasi-universal relations describing bankfull hydraulic geometry of single-thread gravel bed rivers. J Geophys Res, 2007, 112: F04005
19. Powell D M. Flow resistance in gravel-bed rivers: Progress in research. Earth-Sci Rev, 2014, 136: 301–33810.1016/j.earscirev.2014.06.001 ↗
20. Kironoto B A, Graf W H. Turbulence characteristics in rough nonuniform open-channel flow. P I Civil Eng-Water Maritime En, 1995, 112: 336–348
21. Rickenmann D, Recking A. Evaluation of flow resistance in gravelbed rivers through a large field data set. Water Resour Res, 2011, 47: W0753810.1029/2010WR009793 ↗
22. Milhous R T. Sediment transport in a gravel-bottomed stream. Http://hdl.handle.net/1957/9364, 1973
23. Patel S B, Patel P L, Porey P D. Fractional bed load transport model for nonuniform unimodal and bimodal sediments. J Hydro-Environment Res, 2015, 9: 104–11910.1016/j.jher.2014.07.003 ↗
24. Nikora V, Goring D, McEwan I, et al. Spatially averaged open-channel flow over rough bed. J Hydraulic Eng, 2001, 127: 123–13310.1061/(ASCE)0733-9429(2001)127:2(123) ↗
25. Gessler J. Critical shear stress for sediment mixtures. In: Proceedings of 14th International Conference for Association Hydraulic Research. Paris, 1971. 1–8