Internal Boundary Conditions for Flood Simulation with 2D Shallow Water Equations Using Finite Volume Models: Bridge Piers

被引:0
|
作者
Varra, Giada [1 ]
Pepe, Veronica [1 ]
Della Morte, Renata [1 ]
Cozzolino, Luca [1 ]
机构
[1] Univ Naples Parthenope, Naples, Italy
来源
PROCEEDINGS OF THE 39TH IAHR WORLD CONGRESS | 2022年
关键词
Urban flood; Bridge piers; Riemann problem; 2D Shallow water Equations; Finite Volume; FLOWS;
D O I
10.3850/IAHR-39WC2521716X20221306
中图分类号
X [环境科学、安全科学];
学科分类号
08 ; 0830 ;
摘要
River flood events are usually simulated with the two-dimensional (2D) Shallow Water Equation (SWE) model using Finite Volume methods. In this kind of model, the presence of hydraulic structures such as bridge can be accounted for in different ways. Here, two alternative bridge representations to be used in 2D mesh, with reflective solid wall conditons applied along the hole boundary. The second approach consists in modelling the bridge axis as an internal boundary conditon, exploiting the Riemann problem concept. The performance of the two different bridge representations is assessed via a simple dam-break test case in a rectangular channel with a singl bridge pier.
引用
收藏
页码:4488 / 4493
页数:6
相关论文
共 46 条
  • [1] An upstream flux-splitting finite-volume scheme for 2D shallow water equations
    Lai, JS
    Lin, GF
    Guo, WD
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2005, 48 (10) : 1149 - 1174
  • [2] Urban Flood Modeling Using 2D Shallow-Water Equations in Ouagadougou, Burkina Faso
    Coulibaly, Gnenakantanhan
    Leye, Babacar
    Tazen, Fowe
    Mounirou, Lawani Adjadi
    Karambiri, Harouna
    WATER, 2020, 12 (08)
  • [3] Effects of mesh resolution and topographic representation in 2D finite volume models of shallow water fluvial flow
    Horritt, M. S.
    Bates, P. D.
    Mattinson, M. J.
    JOURNAL OF HYDROLOGY, 2006, 329 (1-2) : 306 - 314
  • [4] Flood-control reservoir simulation using an aggregated model and regulation in 2D shallow water problems
    Valles, Pablo
    Echeverribar, Isabel
    Garcia-Navarro, Pilar
    JOURNAL OF HYDRAULIC RESEARCH, 2025, 63 (01) : 48 - 63
  • [5] Coupling superposed 1D and 2D shallow-water models: Source terms in finite volume schemes
    Fernandez-Nieto, E. D.
    Marin, J.
    Monnier, J.
    COMPUTERS & FLUIDS, 2010, 39 (06) : 1070 - 1082
  • [6] Boundary conditions in finite volume schemes for the solution of shallow-water equations: the non-submerged broad-crested weir
    Cozzolino, Luca
    Cimorelli, Luigi
    Covelli, Carmine
    Della Morte, Renata
    Pianese, Domenico
    JOURNAL OF HYDROINFORMATICS, 2014, 16 (06) : 1235 - 1249
  • [7] Inverse algorithms for 2D shallow water equations in presence of wet dry fronts: Application to flood plain dynamics
    Monnier, J.
    Couderc, F.
    Dartus, D.
    Larnier, K.
    Madec, R.
    Vila, J. -P.
    ADVANCES IN WATER RESOURCES, 2016, 97 : 11 - 24
  • [8] A well-balanced finite volume scheme based on planar Riemann solutions for 2D shallow water equations with bathymetry
    Linh, Nguyen Ba Hoai
    Cuong, Dao Huy
    APPLIED MATHEMATICS AND COMPUTATION, 2023, 457
  • [9] Numerical simulation of local scour around bridge piers using novel inlet turbulent boundary conditions
    Yu, Peng
    Zhu, Lingke
    OCEAN ENGINEERING, 2020, 218
  • [10] Application of a Combined Finite Element-Finite Volume Method to a 2D Non-hydrostatic Shallow Water Problem
    Aissiouene, Nora
    Bristeau, Marie-Odile
    Godlewski, Edwige
    Mangeney, Anne
    Pares, Carlos
    Sainte-Marie, Jacques
    FINITE VOLUMES FOR COMPLEX APPLICATIONS VIII-HYPERBOLIC, ELLIPTIC AND PARABOLIC PROBLEMS, 2017, 200 : 219 - 226