TECHNICAL PAPERS
Aug 15, 2002

Modeling Nonuniform Suspended Sediment Transport in Alluvial Rivers

Publication: Journal of Hydraulic Engineering
Volume 128, Issue 9

Abstract

Problems and difficulties in modeling sediment transport in alluvial rivers arise when one uses the theory of equilibrium transport of uniform sediment to simulate riverbed variation. A two-dimensional mathematical model for nonuniform suspended sediment transport is presented to simulate riverbed deformation. Through dividing sediment mixture into several size groups in which the sediment particles are thought to be uniform, the nonuniformity and the exchange between suspended sediment and bed material are considered. The change of concentration along the flow direction, size redistribution, and cross-sectional bed variation can then be described reasonably well by the model. In simulating the flow field with big dry-wet flats, moving boundary problems are solved very well by introducing a so-called finite-slot technique. Verification with laboratory data shows that the model has a good ability to simulate channel bed variations. Last, the model was applied to a real alluvial river system. Variables such as water level, sediment concentration, suspended sediment size distribution, and riverbed variation were obtained with encouraging results.

Get full access to this article

View all available purchase options and get full access to this article.

References

Armanini, A., and Di Silvio, G.(1988). “A one-dimensional model for the transport of a sediment mixture in nonequilibrium conditions.” J. Hydraul. Res., 26(3), 275–292.
Bagnold, R. A. (1966). “An approach to the sediment transport problem from general physics.” U.S. Geological Survey Professional Paper 422-I.
Bell, R. G., and Sutherland, A. J.(1983). “Nonequilibrium bedload transport by steady flows.” J. Hydraul. Eng., 109(3), 351–367.
Bhallamudi, S. M., and Chaudhry, M. H.(1991). “Numerical modeling of aggradation and degradation in alluvial channels.” J. Hydraul. Eng., 117(9), 1145–1164.
Celik, I., and Rodi, W.(1988). “Modeling suspended sediment transport in nonequilibrium situations.” J. Hydraul. Eng., 114(10), 1157–1191.
Galappatti, G., and Vreugdenhil, C. B.(1985). “A depth-integrated model for suspended sediment transport.” J. Hydraul. Res., 23(4), 359–377.
Gopalakrishnan, T. C.(1989). “A moving boundary circulation model for regions with tidal flats.” Int. J. Numer. Methods Eng., 28(2), 245–260.
Guo, Q. C. (2000). “Numerical modeling of suspended sediment transport.” PhD dissertation, Univ. of Regina, Regina, Canada.
Guo, Q. C., and Jin, Y. C.(1999a). “Modeling sediment transport using depth-averaged and moment equations.” J. Hydraul. Eng., 125(12), 1262–1269.
Guo, Q. C., and Jin, Y. C. (1999b). “Estimating the adjustment coefficient used in nonequilibrium sediment transport modeling.” Proc., Annual Conf., Canadian Society for Civil Engineering, Vol. II, 217–226.
Han, Q. W. (1980). “A study on nonequilibrium transport of suspended load.” Proc., Int. Symposium On River Sedimentation, Beijing, 793–802.
He, M. M., and Han, Q. W. (1986). “Mechanism and characteristics of nonuniform sediment transport.” Proc., 3rd Int. Symposium on River Sedimentation, Univ. of Mississippi, 844–853.
He, M. M., and Han, Q. W. (1989). “Concepts about grain size distributions of carrying capacity and effective bed material.” Shuli Xuebao, No. 3, 17–26 (in Chinese).
Holly, F. M., and Rahuel, J. L.(1990). “New numerical/physical framework for mobile modeling, Part 1: Numerical and physical principles.” J. Hydraul. Res., 28(4), 401–416.
Hu, S., and Kot, S. C.(1997). “Numerical model of tides in pearl river estuary with moving boundary.” J. Hydraul. Eng., 123(1), 21–29.
Park, I., and Jain, S. C.(1987). “Numerical simulation of degradation of alluvial channel beds.” J. Hydraul. Eng., 113(7), 845–859.
Patankar, S. V. (1980). Numerical heat transfer and fluid flow, McGraw-Hill, New York.
Rahuel, J. L., Holly, F. M., Chollet, J. P., Belleudy, P. J., and Yang, G.(1989). “Modeling of riverbed evolution for bedload sediment mixtures.” J. Hydraul. Eng., 115(11), 1521–1542.
Rubey, W. W. (1933). “Equilibrium conditions in debris-laden streams.” American Geophys. Union Trans., 14th Annual Meeting, 497–505.
Syvitski, J. P. M., and Alcott, J. M.(1995). “River 3: Simulation of river discharge and sediment transport.” Comput. Geosci., 21(1), 89–151.
van Rijn, L. C.(1986). “Mathematical modeling of suspended sediment in nonuniform flows.” J. Hydraul. Eng., 112(6), 433–455.
Yeh, K. C., Li, S. J., and Chen, W. L.(1995). “Modeling nonuniform-sediment fluvial process by characteristics method.” J. Hydraul. Eng., 121(2), 159–170.
Yen, C. L., Chang, S. Y., and Yuan, H. Y.(1992). “Aggradation-degradation process in alluvial channels.” J. Hydraul. Eng., 118(12), 1651–1669.
Wang, C. H., Han, Q. W., and Guo, Q. C. (1995). “Numerical simulation and investigation of the riverbed evolution of the reach below the Three gorges reservoir.” Rep. No. IWHR, Beijing (in Chinese).
Wang, L. X. (1987). “Composite-model of 1D and 2D flows.” Advanced course and workshop on mathematical modeling of alluvial river, IRTCES, Beijing.
Wuhan Univ. of Hydraulic and Electric Engineering (1990). River simulation, Water Resources and Electric Press (in Chinese).
Zinov’ev, A. T., Kopylov, Yu., N., and Kuz’min, A. A.(1995). “One-dimensional vertical model of the sedimentation process in a deep reservoir.” Water Res., 22(6), 625–632.

Information & Authors

Information

Published In

Go to Journal of Hydraulic Engineering
Journal of Hydraulic Engineering
Volume 128Issue 9September 2002
Pages: 839 - 847

History

Received: Dec 21, 1999
Accepted: Mar 19, 2002
Published online: Aug 15, 2002
Published in print: Sep 2002

Permissions

Request permissions for this article.

Authors

Affiliations

Qing-Chao Guo
Professor and Senior Engineer, China Institute of Water Resources and Hydropower Research (IWHR), Beijing 100044, China.
Yee-Chung Jin, A.M.ASCE
Professor, Faculty of Engineering, Univ. of Regina, Regina, SK, Canada S4S 0A2.

Metrics & Citations

Metrics

Citations

Download citation

If you have the appropriate software installed, you can download article citation data to the citation manager of your choice. Simply select your manager software from the list below and click Download.

Cited by

View Options

Get Access

Access content

Please select your options to get access

Log in/Register Log in via your institution (Shibboleth)
ASCE Members: Please log in to see member pricing

Purchase

Save for later Information on ASCE Library Cards
ASCE Library Cards let you download journal articles, proceedings papers, and available book chapters across the entire ASCE Library platform. ASCE Library Cards remain active for 24 months or until all downloads are used. Note: This content will be debited as one download at time of checkout.

Terms of Use: ASCE Library Cards are for individual, personal use only. Reselling, republishing, or forwarding the materials to libraries or reading rooms is prohibited.
ASCE Library Card (5 downloads)
$105.00
Add to cart
ASCE Library Card (20 downloads)
$280.00
Add to cart
Buy Single Article
$35.00
Add to cart

Get Access

Access content

Please select your options to get access

Log in/Register Log in via your institution (Shibboleth)
ASCE Members: Please log in to see member pricing

Purchase

Save for later Information on ASCE Library Cards
ASCE Library Cards let you download journal articles, proceedings papers, and available book chapters across the entire ASCE Library platform. ASCE Library Cards remain active for 24 months or until all downloads are used. Note: This content will be debited as one download at time of checkout.

Terms of Use: ASCE Library Cards are for individual, personal use only. Reselling, republishing, or forwarding the materials to libraries or reading rooms is prohibited.
ASCE Library Card (5 downloads)
$105.00
Add to cart
ASCE Library Card (20 downloads)
$280.00
Add to cart
Buy Single Article
$35.00
Add to cart

Media

Figures

Other

Tables

Share

Share

Copy the content Link

Share with email

Email a colleague

Share