A new form of the Saint-Venant equations for variable topography
<p>The solution stability of river models using the one-dimensional (1D) Saint-Venant equations can be easily undermined when source terms in the discrete equations do not satisfy the Lipschitz smoothness condition for partial differential equations. Although instability issues have been previ...
Main Authors: | C.-W. Yu, B. R. Hodges, F. Liu |
---|---|
Format: | Article |
Language: | English |
Published: |
Copernicus Publications
2020-08-01
|
Series: | Hydrology and Earth System Sciences |
Online Access: | https://hess.copernicus.org/articles/24/4001/2020/hess-24-4001-2020.pdf |
Similar Items
-
Conservative finite-volume forms of the Saint-Venant equations for hydrology and urban drainage
by: B. R. Hodges
Published: (2019-03-01) -
Consistent initial conditions for the Saint-Venant equations in river network modeling
by: C.-W. Yu, et al.
Published: (2017-09-01) -
Hybrid computer solution of the Saint Venant equations
by: Oosterveld, Martin
Published: (2012) -
Saint Venant’s equations for dense-snow avalanche modelling
by: M. Sanz-Ramos, et al.
Published: (2020-01-01) -
Analytic Normalized Solutions of 2D Fractional Saint-Venant Equations of a Complex Variable
by: Najla M. Alarifi, et al.
Published: (2021-01-01)