Effect of non-equilibrium parameters on the numerical modeling of settling basins

被引:0
|
作者
Yeganeh, Maryam Teymouri [1 ]
Heidari, Mohammad Mehdi [1 ]
Ghobadian, Rasool [1 ]
机构
[1] Razi Univ, Dept Water Engn, Kermanshah, Iran
关键词
Depth-averaged model; Finite volume method; Time-splitting scheme; Settling velocity; SEDIMENT TRANSPORT; SIMULATION; FLOWS; DEPOSITION; EVOLUTION;
D O I
10.1016/j.ijsrc.2024.06.001
中图分类号
X [环境科学、安全科学];
学科分类号
08 ; 0830 ;
摘要
Settling basins are one of the structures required for removing excess sediment entering irrigation or power canals diverting water from a river. A numerical model is needed to simulate the flow and sedimentation pattern in settling basins. In the current research, a depth-averaged two-dimensional numerical model of flow and sediment is developed using the finite volume method and based on the time-splitting scheme, which also allows for simulating sediment in a non-equilibrium state. The simulation of flow and sedimentation is done by the numerical model in a decoupled method. Sensitivity analysis was applied to estimate the effects of non-equilibrium parameters and the settling velocity on the numerical results. The results revealed that Maleki and Khan's formula and Zhang and Xie's formula are suitable for estimating the suspended load adaptation coefficient and the sediment settling velocity in the numerical simulations. Investigation of the formulas for the bed adaptation length indicated that all three methods considered in the current research had almost equal accuracy in predicting the sediment concentration distribution in the settling basin. The developed model has been verified against two experimental tests, showing a good fit between observed data and the simulated results.<br /> (c) 2024 International Research and Training Centre on Erosion and Sedimentation. Publishing services by Elsevier B.V. on behalf of KeAi Communications Co. Ltd. This is an open access article under the CC BYNC-ND license (http://creativecommons.org/licenses/by-nc-nd/4.0/).
引用
收藏
页码:761 / 773
页数:13
相关论文
共 50 条
  • [31] On a Carnot working continuum with non-equilibrium state parameters
    Ochrymiuk, Tomasz
    Dudda, Waldemar
    Badur, Janusz
    ARCHIVES OF THERMODYNAMICS, 2023, 44 (04) : 285 - 316
  • [32] Identification of kinetic order parameters for non-equilibrium dynamics
    Paul, Fabian
    Wu, Hao
    Vossel, Maximilian
    de Groot, Bert L.
    Noe, Frank
    JOURNAL OF CHEMICAL PHYSICS, 2019, 150 (16):
  • [33] INSTALLATION FOR THE INVESTIGATION OF NON-EQUILIBRIUM PARAMETERS OF SEMICONDUCTING STRUCTURES
    MAKSIMOV, AS
    KOVTUN, VV
    SINILO, VP
    INSTRUMENTS AND EXPERIMENTAL TECHNIQUES, 1978, 21 (04) : 1101 - 1103
  • [34] Numerical modeling of heat and mass transfer in laser surface alloying: Non-equilibrium solidification effects
    Chakraborty, S
    Dutta, P
    MATERIALS AND MANUFACTURING PROCESSES, 2002, 17 (04) : 455 - 468
  • [35] Numerical modeling for gaseous cavitation of oil film and non-equilibrium dissolution effects in thrust bearings
    Hao, Zeng-rong
    Gu, Chun-wei
    TRIBOLOGY INTERNATIONAL, 2014, 78 : 14 - 26
  • [36] Modeling non-equilibrium morphologies in specific polymeric materials
    Welch, P. M.
    Rasmussen, K. O.
    Chitanvis, S. M.
    Lookman, T.
    Sewell, T. D.
    JOURNAL OF POLYMER SCIENCE PART B-POLYMER PHYSICS, 2006, 44 (18) : 2605 - 2611
  • [37] THE ROLE OF ELEMENTARY PROCESSES IN MODELING NON-EQUILIBRIUM PLASMAS
    MASEK, K
    ROHLENA, K
    LASKA, L
    PURE AND APPLIED CHEMISTRY, 1982, 54 (06) : 1181 - 1196
  • [38] Modeling non-equilibrium traffic dynamics in a Lagrangian framework
    Tigran T. Tchrakian
    Biswajit Basu
    Nonlinear Dynamics, 2012, 67 : 1957 - 1968
  • [39] Numerical simulation of mixing effect on a non-equilibrium plasma jet in an applied magnetic field
    Nishiyama, H
    Matsushima, Y
    Sato, T
    Kamiyama, S
    JSME INTERNATIONAL JOURNAL SERIES B-FLUIDS AND THERMAL ENGINEERING, 2000, 43 (02) : 314 - 322
  • [40] Modeling non-equilibrium traffic dynamics in a Lagrangian framework
    Tchrakian, Tigran T.
    Basu, Biswajit
    NONLINEAR DYNAMICS, 2012, 67 (03) : 1957 - 1968