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Flow Dependence of Suspended Sediment Gradations
Author(s) -
Gibson S. A.,
Cai C.
Publication year - 2017
Publication title -
water resources research
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.863
H-Index - 217
eISSN - 1944-7973
pISSN - 0043-1397
DOI - 10.1002/2016wr020135
Subject(s) - gradation , sediment , flow (mathematics) , environmental science , hydrology (agriculture) , flow conditions , geotechnical engineering , soil science , geology , mechanics , geomorphology , physics , computer science , computer vision
Abstract Suspended sediment loads can coarsen or fine as a function of flow. The flow‐load gradation relationships can also vary nonmonotonically. This complex relationship between flow and load gradation complicates sediment model boundary condition selection and sediment rating curve analysis. This study analyzed flow‐gradation data from 78 gages in the continental United States, exploring trends and tendencies in the flow‐gradation relationships. Results were then compared to the flow‐gradation trends generated by sediment capacity equations and a meta‐analysis of sediment model data. Several systems, with abundant sediment supply fined with flow. However, most gage data and calibrated model inputs coarsened with flow. When nonmonotonic models were considered, one‐third to one‐half of the gages fit a second‐order curve, coarsening over low‐to‐moderate flows (up to an average annual exceedance probability of ∼30%) and fining over higher flows. The low‐flow‐coarsening trend was generally stronger than high‐flow‐fining trends. Many of these second‐order trends demonstrated behavior more like “asymptotic coarsening.” They coarsened until they reached a maximum physical grain size limit and gradation fined slightly or remained constant beyond the threshold flow. The dominance of flow‐coarsening suggests most of the rivers surveyed (which included a bias toward large, regulated rivers) are supply limited. Supply limited (bed regulated) rivers tend to coarsen with flow, while capacity limited, high supply systems tend to fine with flow. Sediment capacity equations computed a variety of flow‐gradation trends. Using transport functions to compute load‐gradation model boundary conditions will often diverge from (or even invert) observed trends, especially in supply limited systems.

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