Modeling of hydrological processes using unstructured and irregular grids: 2D groundwater application
Abstract:
To better handle landscape heterogeneities in distributed hydrological modeling, an earlier work proposed a discretization based on nested levels, which leads to fully unstructured modeling meshes. Upon such a discretization, traditional numerical solutions must be adapted, especially to describe lateral flow between the unstructured mesh elements. In this paper, we illustrated the feasibility of the numeric solution of the diffusion equation, representing groundwater flow, using unstructured meshes. Thus, a two-dimensional (2D) groundwater model (BOUSS2D), adapted to convex unstructured and irregular meshes was developed. It is based on the approximation of the 2D Boussinesq equation using numeric techniques suitable for nonorthogonal grids. The handling of vertical and horizontal aquifer heterogeneities is also addressed. The fluxes through the interfaces among joined mesh elements are estimated by the finite volume method and the gradient approximation method. Comparisons between the BOUSS2D pbkp_redictions and analytical solutions or pbkp_redictions from existing codes suggest the acceptable performance of the BOUSS2D model. These results therefore encourage the further development of hydrological models using unstructured meshes that are capable of better representing the landscape heterogeneities. © 2011 ASCE.
Año de publicación:
2010
Keywords:
- Flux approximation
- Unstructured grid
- Boussinesq equation
- Hydrological processes
- heterogeneity
- Groundwater flow modeling
- Finite volume
- Gradient approximation
Fuente:



Tipo de documento:
Article
Estado:
Acceso restringido
Áreas de conocimiento:
- Hidráulica
- Hidrología
- Hidrología
Áreas temáticas:
- Geología económica
- Geología, hidrología, meteorología
- Física aplicada