2D shallow-water simulation for urbanized areas

被引:0
|
作者
Zhou, Hao-Lan [1 ]
Chen, Yang-Bo [1 ]
机构
[1] Natural Disaster Research Center, Sun Yat-Sen University, Guangzhou 510275, China
来源
关键词
Numerical methods - Equations of motion - Floods;
D O I
暂无
中图分类号
学科分类号
摘要
Extracting urban features from dense building is essential to the simulation of urban flooding using classical two-dimensional models. These urban complex structures are parts of boundaries in the simulation domain, where the mesh may be locally refined. As a result, the large-scale urban flood simulation may not be feasible due to limited information in urban buildings. In this study, the classical two-dimension shallow water equation is improved through the introduction of a plot ratio coefficient that can represent the building influence on urban flood simulation. The modified two dimension shallow water equation is solved by a finite volume method with artificial upstream flux vector splitting. The improved model is tested in two numerical case studies. The result shows that the model is able to simulate urban floods with an acceptable accuracy. At the same time, the requirement for urban feature extractions is significantly reduced.
引用
收藏
页码:407 / 412
相关论文
共 50 条
  • [1] Perturbation Solution for the 2D Shallow-water Waves
    Christov, C. I.
    Todorov, M. D.
    Christou, M. A.
    [J]. APPLICATION OF MATHEMATICS IN TECHNICAL AND NATURAL SCIENCES: 3RD INTERNATIONAL CONFERENCE - AMITANS'11, 2011, 1404
  • [2] GENUINELY MULTIDIMENSIONAL UPWINDING FOR THE 2D SHALLOW-WATER EQUATIONS
    GARCIANAVARRO, P
    HUBBARD, ME
    PRIESTLEY, A
    [J]. JOURNAL OF COMPUTATIONAL PHYSICS, 1995, 121 (01) : 79 - 93
  • [3] Implicit moving finite element model of the 2D shallow-water equations
    Stockstill, RL
    [J]. MOVING BOUNDARIES IV: COMPUTATIONAL MODELLING OF FREE AND MOVING BOUNDARY PROBLEMS, 1997, : 199 - 208
  • [4] Evaluation of 2D shallow-water model for spillway flow with a complex geometry
    Ying, Xinya
    Wang, Sam S. Y.
    [J]. JOURNAL OF HYDRAULIC RESEARCH, 2010, 48 (02) : 265 - 268
  • [5] Simulation of ocean waves in coastal areas using the shallow-water equation
    Muliyati, D.
    Ambarwulan, D.
    Sinarno, W.
    Sumardani, D.
    Bakri, F.
    Permana, H.
    Putri, A. S. T.
    [J]. 4TH ANNUAL APPLIED SCIENCE AND ENGINEERING CONFERENCE, 2019, 2019, 1402
  • [6] SHALLOW-WATER AREAS IN SPACE AND TIME
    WYATT, AR
    [J]. JOURNAL OF THE GEOLOGICAL SOCIETY, 1987, 144 : 115 - 120
  • [7] Numerical simulation of 2-D shallow-water flow on irregular grids
    Chen, Zu-Hua
    Lai, Guan-Wen
    Wang, Guang-Qian
    Wang, Zhi-Shi
    [J]. Shuikexue Jinzhan/Advances in Water Science, 2002, 13 (06): : 657 - 664
  • [8] Topology of 2D Dirac operators with variable mass and an application to shallow-water waves
    Rossi, Sylvain
    Tarantola, Alessandro
    [J]. JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2024, 57 (06)
  • [9] 2D shallow-water model using unstructured finite-volumes methods
    Nguyen, DK
    Shi, YE
    Wang, SSY
    Nguyen, H
    [J]. JOURNAL OF HYDRAULIC ENGINEERING-ASCE, 2006, 132 (03): : 258 - 269
  • [10] Large scale modelling of urban floods and 2D shallow-water model with porosity
    Lhomme, Julien
    Soares-Frazao, Sandra
    Guinot, Vincent
    Zech, Yves
    [J]. HOUILLE BLANCHE-REVUE INTERNATIONALE DE L EAU, 2007, (04): : 104 - 110