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Título : Diffusive-wave based hydrologic-hydraulic model with sediment transport. I: Model development
Autor : López-Barrera, D.; García-Navarro, Pilar; Brufau, Pilar; Burguete Tolosa, Javier
Palabras clave : Kinematic-wave
Diffusive-wave
Noninertia-wave
Finite volumes
Upwind schemes
Hillslope erosion model
Hydrologic model
Hydraulic model
Fecha de publicación : oct-2012
Editor: American Society of Civil Engineers
Citación : López-Barrera D, García Navarro P, Brufau P, Burguete J. Diffusive-wave based hydrologic-hydraulic model with sediment transport. I: Model development. Journal of Hydrologic Engineering 17 (10): 1093–1104 (2012)
Resumen: In this paper, a distributed numerical model is proposed on the basis of (1) a hydrologic model for the water exchange laws; (2) a surface runoff model based on a hybrid two-dimensional (2D) diffusive/kinematic wave approximation able to calculate flow over all kinds of wet/dry ground surface slopes; (3) a groundwater flow model based on the 2D Darcy law for both saturated and partly saturated zones; (4) a 2D hillslope erosion model for the sediment transport; and (5) a explicit finite-volume discretization with specific schemes according to the characteristics of the flow equations, upwind for the hyperbolic equations and centered for the parabolic equations. The resulting model offers a variable time step, ensuring numerical stability with the time step size sensitive to the grid cell size in the diffusive wave case and an entropy correction of the upwind fluxes to ensure conservative solutions near local maxima in the slopes controlling the water movement. The validation and practical application of the model is presented in Paper II, in which the potential usefulness of the proposed model is demonstrated.
Descripción : 39 Pags. The definitive version, with figures, is available at: http://ascelibrary.org/toc//17/10
Versión del editor: http://dx.doi.org/10.1061/(ASCE)HE.1943-5584.0000552
URI : http://hdl.handle.net/10261/75205
DOI: 10.1061/(ASCE)HE.1943-5584.0000552
ISSN: 1084-0699
E-ISSN: 1943-5584
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