Uncertainty in 2-D hydraulic modeling: a case study of an experiment in transcritical flow

被引:2
|
作者
Lewicki, L. [2 ]
Paquier, A. [1 ]
Abderrezzak, K. El Kadi [1 ]
Riviere, N. [3 ]
机构
[1] Irstea, HHLY, Lyon 09, France
[2] Cracow Univ Technol, Inst Water Engn & Management, PL-31155 Krakow, Poland
[3] Univ Lyon, Inst Natl Sci Appl Lyon, CNRS, LMFA,UMR 5509, F-69621 Villeurbanne, France
关键词
flow regime; hydraulic jump; urban floods; sensitivity analysis; laboratory experiments; junction; CHANNEL; SIMULATION; JUNCTION; RESOLUTION; DIVISION; FLOODS;
D O I
10.1139/L09-179
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
Change in flow regime from subcritical to supercritical flow or opposite can be met during a dam break flow propagation but also during floods in urban areas, particularly near crossroads. Detailed laboratory measurements of flow discharge distribution and flow depths are carried out for transcritical dividing flows in a 90 sharp-edged, rectangular junction formed by horizontal open-channels of equal width. These measurements are used to assess the uncertainty of numerical predictions obtained using a two-dimensional (2-D) depth-averaged model. A sensitivity analysis to four parameters, i.e., space step, friction coefficient, diffusion coefficient, and downstream boundary condition, is carried out. For the water depths in the vicinity of the intersection, uncertainty linked to the calibration of the four aforementioned parameters can be higher than 50% because of the difficulty in representing the location and amplitude of the hydraulic jumps while, for the flow ratio between the downstream branches, uncertainty is limited to 10%.
引用
收藏
页码:1014 / 1023
页数:10
相关论文
共 50 条
  • [21] Comparison of 2-D and 1-D modeling of non-uniform flow in rivers
    Farsirotou, ED
    Soulis, JV
    Dermissis, VD
    PROTECTION AND RESTORATION OF THE ENVIRONMENT VI, VOLS I - III, PROCEEDINGS, 2002, : 311 - 317
  • [22] Modeling of 2-D DNA display
    Florescu, Ana-Maria
    Joyeux, Marc
    Lafay, Benedicte
    ELECTROPHORESIS, 2009, 30 (21) : 3649 - 3656
  • [23] Individual based modeling of fish migration in a 2-D river system: model description and case study
    Snyder, Marcia N.
    Schumaker, Nathan H.
    Ebersole, Joseph L.
    Dunham, Jason B.
    Comeleo, Randy L.
    Keefer, Matthew L.
    Leinenbach, Peter
    Brookes, Allen
    Cope, Ben
    Wu, Jennifer
    Palmer, John
    Keenan, Druscilla
    LANDSCAPE ECOLOGY, 2019, 34 (04) : 737 - 754
  • [24] Individual based modeling of fish migration in a 2-D river system: model description and case study
    Marcía N. Snyder
    Nathan H. Schumaker
    Joseph L. Ebersole
    Jason B. Dunham
    Randy L. Comeleo
    Matthew L. Keefer
    Peter Leinenbach
    Allen Brookes
    Ben Cope
    Jennifer Wu
    John Palmer
    Druscilla Keenan
    Landscape Ecology, 2019, 34 : 737 - 754
  • [25] Oscillating flow in a 2-D diffuser
    King, Cameron V.
    Smith, Barton L.
    EXPERIMENTS IN FLUIDS, 2011, 51 (06) : 1577 - 1590
  • [26] Oscillating flow in a 2-D diffuser
    Cameron V. King
    Barton L. Smith
    Experiments in Fluids, 2011, 51 : 1577 - 1590
  • [27] The study of solution conformation of allatostatins by 2-D NMR and molecular modeling
    Kai, ZP
    Ling, Y
    Liu, WJ
    Zhao, F
    Yang, XL
    BIOCHIMICA ET BIOPHYSICA ACTA-PROTEINS AND PROTEOMICS, 2006, 1764 (01): : 70 - 75
  • [28] Modeling and experiment study of a novel digital hydraulic 2-DOF motion platform
    Peng, Likun
    Xiao, Zhiquan
    Xing, Jifeng
    Zeng, Xiaohua
    Xu, Xin
    Jixie Gongcheng Xuebao/Journal of Mechanical Engineering, 2011, 47 (03): : 159 - 165
  • [29] Application of Multitask Learning for 2-D Modeling of Magnetotelluric Surveys: TE Case
    Shan, Tao
    Guo, Rui
    Li, Maokun
    Yang, Fan
    Xu, Shenheng
    Liang, Lin
    IEEE TRANSACTIONS ON GEOSCIENCE AND REMOTE SENSING, 2022, 60
  • [30] A 2-D numerical study of chaotic flow in a natural convection loop
    Ridouane, El Hassan
    Danforth, Christopher M.
    Hitt, Darren L.
    INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2010, 53 (1-3) : 76 - 84