A three-dimensional non-hydrostatic mathematical model with mixed triangle and quadrilateral grids

被引:0
|
作者
Yu, G. N. [1 ]
Lv, B. [1 ]
Xing, Y. [1 ]
机构
[1] Minist Transport, Key Lab Engn Sediment, Tianjin Res Inst Water Transport Engn, Tianjin 300456, Peoples R China
来源
2ND INTERNATIONAL CONFERENCE ON ADVANCES IN CIVIL AND ECOLOGICAL ENGINEERING RESEARCH | 2021年 / 626卷
关键词
3-D Numerical Model; Non-Hydrostatic; Free Surface Flows; FREE-SURFACE FLOWS;
D O I
10.1088/1755-1315/626/1/012011
中图分类号
X [环境科学、安全科学];
学科分类号
08 ; 0830 ;
摘要
The three-dimensional numerical models based on the hydrostatic pressure hypothesis can't accurately and effectively simulate the cases of estuaries or natural rivers with the presence of short wave flow, stratified gravity flow, sudden change of local topography or flow near underwater buildings. Therefore it is useful to resort to a more accurate model in which the hydrostatic assumption is removed. Based on the mixed grids of triangle and quadrilateral, a three-dimensional non hydrostatic mathematical model is presented. The control equations are discretized by the semi-implicit fractional step method. The pressure is divided into the hydrostatic pressure and non-hydrostatic pressure terms. At each step, the water level is calculated by solving the sparse equations, and then the non-hydrostatic pressure is obtained by the pressure Poisson equation. Three typical examples were adopted to simulate strong three-dimensional flow. As a result, the results show that the model can accurately and effectively simulate strong three-dimensional flow with a few layers.
引用
收藏
页数:8
相关论文
共 50 条
  • [41] A DISCONTINUOUS GALERKIN METHOD FOR TWO-DIMENSIONAL DEPTH INTEGRATED NON-HYDROSTATIC SHALLOW WATER MODEL
    Ran, Guoquan
    Zhang, Qinghe
    Li, Longxiang
    PROCEEDINGS OF THE 10TH INTERNATIONAL CONFERENCE ON ASIAN AND PACIFIC COASTS, APAC 2019, 2020, : 121 - 128
  • [42] A SHOCK-ABSORBING NON-HYDROSTATIC NAVIER-STOKES SOLVER ON σ-GRIDS FOR WAVE MODELING OVER IRREGULAR TOPOGRAPHY
    Bihs, Hans
    Ehlers, Ronja
    Wang, Widar
    PROCEEDINGS OF ASME 2024 43RD INTERNATIONAL CONFERENCE ON OCEAN, OFFSHORE AND ARCTIC ENGINEERING, OMAE2024, VOL 6, 2024,
  • [43] Non-Hydrostatic Numerical Model of Bragg Resonance on Periodically Submerged Breakwater
    Oginni, Tolulope Emmanuel
    Zhao, Xizeng
    JOURNAL OF MARINE SCIENCE AND ENGINEERING, 2023, 11 (03)
  • [44] An efficient curvilinear non-hydrostatic model for simulating surface water waves
    Choi, Doo Yong
    Wu, Chin H.
    Young, Chih-Chieh
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2011, 66 (09) : 1093 - 1115
  • [45] Improved efficiency of a non-hydrostatic, unstructured grid, finite volume model
    Cui, Haiyang
    Pietrzak, J. D.
    Stelling, G. S.
    OCEAN MODELLING, 2012, 54-55 : 55 - 67
  • [46] Depth-integrated, non-hydrostatic model using a new alternating direction implicit scheme
    Kang, Ling
    Guo, Xiaoming
    JOURNAL OF HYDRAULIC RESEARCH, 2013, 51 (04) : 368 - 379
  • [47] A 3-D non-hydrostatic pressure model for small amplitude free surface flows
    Lee, JW
    Teubner, MD
    Nixon, JB
    Gill, PM
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2006, 50 (06) : 649 - 672
  • [48] Non-Hydrostatic Discontinuous/Continuous Galerkin Model for Wave Propagation, Breaking and Runup
    Calvo, Lucas
    De Padova, Diana
    Mossa, Michele
    Rosman, Paulo
    COMPUTATION, 2021, 9 (04)
  • [49] An efficient 3D non-hydrostatic model for simulating near-shore breaking waves
    Zhang, Jingxin
    Liang, Dongfang
    Liu, Hua
    OCEAN ENGINEERING, 2017, 140 : 19 - 28
  • [50] The comparisons on wave breaking captured by non-hydrostatic model with or without turbulent dissipation
    He, Dongbin
    He, Yanli
    Mao, Hongfei
    Li, Junyu
    FRONTIERS IN MARINE SCIENCE, 2025, 12