Evaluation of Sediment Transport Capacity Equations Using Basin Scale Process-Based Sediment Dynamic Modelling Approach

详细信息    查看全文

• 作者：M. A. Kabir (1)
  D. Dutta (2)
  S. Hironaka (3)
  
• 关键词：Sediment dynamics ; Suspended sediment transport ; Process ; based model ; Basin scale distributed modelling ; Transport capacity ; Sediment transport capacity equations ; Kinematic wave approximation ; Abukuma river basin ; Japan
• 刊名：Water Resources Management
• 出版年：2015
• 出版时间：March 2015
• 年：2015
• 卷：29
• 期：4
• 页码：1097-1116
• 全文大小：2,593 KB
• 参考文献：1. Abderrezzak KEK, Paquier A (2011) Applicability of sediment transport capacity formulas to dam-break flows over movable beds. J Hydraul Eng 137:209鈥?21 CrossRef
  2. Abrahams AD, Li G, Krishnan C, Atkinson JF (2001) A sediment transport equation for interrill overland flow on rough surfaces. Earth Surf Process Landf 26(13):1443鈥?459 CrossRef
  3. Aksoy H, Kavvas ML (2005) A review of hillslope and watershed scale erosion and sediment transport models. Catena 64(2鈥?):247鈥?71 CrossRef
  4. Alam JA, Dutta D (2012) A process-based and distributed model for nutrient dynamics in a river basin: development, testing and applications. Ecol Model 247:112鈥?24 CrossRef
  5. Alam JA, Dutta D (2013) Predicting climate change impact on nutrient pollution in waterways: a case study in the upper catchment of the Latrobe River, Australia. Ecohydrology 6:73鈥?2 CrossRef
  6. Asokan S, Dutta D (2008) Analysis of water resources in the Mahanadi river basin, India under projected climate conditions. Hydrol Process 22:3589鈥?603 CrossRef
  7. Bagnold RA (1980) An empirical correlation of bedload transport rates in flumes and natural rivers. Proc R Soc Lond A Math Phys Sci 372(1751):453鈥?73 CrossRef
  8. Bhattarai R, Dutta D (2007) Estimation of soil erosion and sediment yield using GIS at catchment scale. Water Resour Manag 21:1635鈥?647 CrossRef
  9. Bhattarai R, Dutta D (2008) A comparative analysis of sediment yield simulation by SEDD, MUSLE and a process based model in Thailand. Hydrol Sci J 53(6):1253鈥?269 CrossRef
  10. Brandt CJ (1989) The size distribution of throughfall drops under vegetation canopies. Catena 16:507鈥?24 CrossRef
  11. Brandt CJ (1990) Simulation of size distribution and erosivity of raindrops and throughfall drops. Earth Surf Process Landf 15:687鈥?89 CrossRef
  12. Chow VT, Maidment DR, Mays LW (1988) Applied hydrology. McGraw-Hill, New York
  13. Dutta D, Nakayama K (2009) Effects of spatial grid resolution on river flow and surface inundation simulation by physically based distributed modeling approach. Hydrol Process 23:534鈥?45 CrossRef
  14. Dutta D, Das Gupta A, Ramnarong V (1998) Design and Optimisation of a Groundwater Monitoring System, / Ground Water Monitoring and Remediation, Winter issue, 139鈥?47
  15. Dutta D, Herath S, Musiake K (2000) Flood inundation simulation in a river basin using a physically based distributed hydrologic model. Hydrol Process 14:497鈥?19 CrossRef
  16. Everaert W (1991) Empirical relations for the sediment transport capacity of interrill flow. Earth Surf Process Landf 16(6):513鈥?32 CrossRef
  17. Ferro V (1998) Evaluating overland flow sediment transport capacity. Hydrol Process 12(12):1895鈥?910 CrossRef
  18. Gomez B, Church M (1989) An assessment of bed-load sediment transport formulae for gravel bed rivers. Water Resour Res 25:1161鈥?186 CrossRef
  19. Govers G (1990) Emprirical relationships on the transporting capacity of overland flow. Int Assoc Hydrol Sci 189:45鈥?3
  20. Hessel R, Jetten V (2007) Suitability of transport equations in modelling soil erosion for a small Loess Plateau catchment. Eng Geol 91(1):56鈥?1 CrossRef
  21. Jayawardena AW, Bhuiyan RR (1999) Evaluation of an interrill soil erosion model using laboratory catchment data. Hydrol Process 13(1):89鈥?00 CrossRef
  22. Jenson SK, Domingue JO (1988) Extracting topographic structure from digital elevation data for geographic information system analysis. Photogramm Eng Remote Sens 54(11):1593鈥?600
  23. Julien PY, Simons DB (1985) Sediment transport capacity of overland flow. Trans ASAE 28:755鈥?62 CrossRef
  24. Kabir MA, Dutta D, Hironaka S (2011) Process-based distributed modelling approach for analysis of sediment dynamics in a river basin. Hydrol Earth Syst Sci 15:1307鈥?321 CrossRef
  25. Kabir MA, Dutta D, Hironaka S, Peng A (2012) Analysis of bed load equations and river bed level variations using basin-scale process-based modelling approach. Water Resour Manag 26:1143鈥?163 CrossRef
  26. Kabir MA, Dutta D, Hironaka S (2014) Estimating sediment budget at a river basin scale using a process-based distributed modelling approach, / Water Resources Management (under review)
  27. Laws JO, Parsons DA (1943) The relation of raindrop size to intensity. Trans, Am Geophys Union 24:542鈥?60
  28. Low HS (1989) Effect of sediment density on bed-load transport. J Hydraul Eng 115(1):124鈥?38 CrossRef
  29. Merz R, Bl枚schl G, Parajka J (2006) Spatio-temporal variability of event runoff coefficients. J Hydrol 331(3鈥?):591鈥?04 CrossRef
  30. Morgan RPC, Quinton JN, Smith RE, Govers G, Poesen WA, Auerswald K, Chisci G, Torri D, Styczen ME (1998) The European soil erosion model (EU-ROSEM): a dynamic approach for predicting sediment transport from fields and small catchments. Earth Surf Process Landf 23:527鈥?44 CrossRef
  31. Moriasi DN, Arnold JG, Van Liew MW, Bingner RL, Harmel RD, Veith TL (2007) Model evaluation guidelines for systematic quantification of accuracy in watershed simulations. Trans Am Soc Agric Biol Eng 50(3):885鈥?00
  32. Muller A (1996) Sediment transport: gaps between phenomena, concepts, and the need for predicting tools - discussion. In: Nakato E (ed) Issues and directions in hydraulics. Balkema, Rotterdam, pp 93鈥?5
  33. Nord G, Esteves M, Lapetite J, Hauet A (2009) Effect of particle density and inflow concentration of suspended sediment on bedload transport in rill flow. Earth Surf Process Landf 34:253鈥?63 CrossRef
  34. Owens P (2005) Conceptual models and budgets for sediment management at the river basin scale. J Soils Sediments 5(4):201鈥?12 CrossRef
  35. Park SW, Mitchell JK, Scarborough JN (1982) Soil erosion simulation on small watersheds: a modified ANSWERS model. Trans ASAE 25:1581鈥?588
  36. Prosser IP, Rustomji P (2000) Sediment transport capacity relations for overland flow. Prog Phys Geogr 24:179鈥?93 CrossRef
  37. Ramsankaran R, Kothyari UC, Rawat JS (2009) Simulation of surface runoff and sediment yield using the water erosion prediction project (WEPP) model: a study in Kaneli watershed, Himalaya, India. Hydrol Sci J 54:513鈥?25 CrossRef
  38. Rose CW, Williams JR, Sander GC, Barry DA (1983) A mathematical model of soil erosion and deposition processes. 1. Theory for a plane element. Soil Sci Soc Am J 47:991鈥?95
  39. Sadeghi SH, Saeidi P (2010) Reliability of sediment rating curves for a deciduous forest watershed in Iran. Hydrol Sci J 55:821鈥?31 CrossRef
  40. Smith RE, Goodrich D, Quinton JN (1995) Dynamic distributed simulation of watershed erosion: the KINEROS2 and EUROSEM models. J Soil Water Conserv 50:517鈥?20
  41. Tayfur G (2002) Applicability of sediment transport capacity models for nonsteady state erosion from steep slopes. J Hydrol Eng 7(3):252鈥?59 CrossRef
  42. Torri D, Sfalaga M, Del Sette M (1987) Splash detachment: runoff depth and soil cohesion. Catena 14:149鈥?55 CrossRef
  43. Yalin MS (1963) An expression for bedload transportation. J Hydraul Div ASCE 89:221鈥?50
  44. Zhang G-H, Wang L-L, Tang K-M, Luo R-T, Zhang XC (2011) Effects of sediment size on transport capacity of overland flow on steep slopes. Hydrol Sci J 56:1289鈥?299 CrossRef
  
• 作者单位：M. A. Kabir (1)
  D. Dutta (2)
  S. Hironaka (3)
  
  1. The Bureau of Meteorology, Melbourne, VIC, Australia
  2. Land and Water Flagship, CSIRO, Canberra, ACT, Australia
  3. NEWJEC Inc., 1-12-13 Shin-Ohashi, Koutou-ku, Tokyo, 135-0007, Japan
  
• 刊物类别：Earth and Environmental Science
• 刊物主题：Earth sciences
  Hydrogeology
  Geotechnical Engineering
  Meteorology and Climatology
  Civil Engineering
  Environment
  
• 出版者：Springer Netherlands
• ISSN：1573-1650

文摘

Most process-based sediment dynamic models are based on the concept of sediment transport capacity (TC) of flow. Relationships between sediment TC and its characterized variables are found to vary widely, depending on the characteristics of a watershed and the underlying hydrological processes. This study has aimed to incorporate various widely used sediment transport capacity equations (TCEs) in a process-based sediment dynamic model, and to evaluate their relative performances in estimating suspended sediment dynamics at a river basin scale. The paper describes the modelling approaches and their application to a case study area (Abukuma River Basin, Japan), and then elaborates various parameters used in different TCEs with their useful impacts on modelling outcomes. The results of the case study have demonstrated that some of the TCEs are not suitable for simulating basin scale sediment dynamics. The TCEs that consist of more hydraulic parameters representing the flow and sediment transport processes have produced better outcomes.