2D transient filtration model for aluminum

被引:3
|
作者
Kocaefe, Duygu [1 ]
Bui, Rung Tien [1 ]
Waite, Peter [2 ]
机构
[1] Univ Quebec, Dept Appl Sci, Chicoutimi, PQ G7H 2B1, Canada
[2] Alcan Int Ltd, Quebec City, PQ G78 4K8, Canada
基金
加拿大自然科学与工程研究理事会;
关键词
Aluminum filtration; Effect of velocity; Effect of porosity; Effect of particle size; DEEP-BED FILTRATION; INCLUSION REENTRAINMENT; TRAJECTORY ANALYSIS; NETWORK SIMULATION;
D O I
10.1016/j.apm.2009.02.004
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A two-dimensional, transient mathematical model representing the behavior of a deep-bed filter was developed. The flow and mass fraction equations are solved using CFX (TM) commercial code. The rate equation representing the inclusion deposition and re-entrainment is incorporated into a model as a source term of the mass fraction equation. The resistance of the bed is Calculated using the pressure drop calculated by the Ergun equation. The model takes into account all the major physical processes occurring during filtration. For each time step, the model calculates the inclusion concentrations remaining in the liquid and deposited on the filter media. It updates the bed porosity and bed particle size as the inclusions deposit. The model can use either an average inclusion size or a discrete inclusion size distribution. It is also possible to assign different densities to different inclusion sizes if an inclusion distribution is used. The model was applied to various industrial filter geometries. The results were compared with available plant data. The mechanisms involved in aluminum filtration are not all well known. However, the model seems to Successfully predict the flow and recirculation patterns as well as the inclusion deposition patterns observed in the plant filters. After model validation, a parametric Study was carried Out to determine the effects of different model parameters on the filtration performance. (C) 2009 Elsevier Inc. All rights reserved.
引用
收藏
页码:4013 / 4030
页数:18
相关论文
共 50 条
  • [31] 2D or not 2D
    Fey, SJ
    Larsen, PM
    CURRENT OPINION IN CHEMICAL BIOLOGY, 2001, 5 (01) : 26 - 33
  • [32] 2D or not 2D?
    不详
    NATURE CHEMISTRY, 2014, 6 (09) : 747 - 747
  • [33] Pseudogaps in the 2D Hubbard model
    Huscroft, C
    Jarrell, M
    Maier, T
    Moukouri, S
    Tahvildarzadeh, AN
    PHYSICAL REVIEW LETTERS, 2001, 86 (01) : 139 - 142
  • [34] Differential model for 2D turbulence
    V. S. L’vov
    S. Nazarenko
    JETP Letters, 2006, 83 : 541 - 545
  • [35] A 2D Model for Face Superresolution
    Kumar, B. G. Vijay
    Aravind, R.
    19TH INTERNATIONAL CONFERENCE ON PATTERN RECOGNITION, VOLS 1-6, 2008, : 535 - 538
  • [36] 2D model for ball mills
    Campo, F.
    Escobar, J.
    ADVANCED POWDER TECHNOLOGY V, 2006, 530-531 : 282 - +
  • [37] Differential model for 2D turbulence
    L'vov, V. S.
    Nazarenko, S.
    JETP LETTERS, 2006, 83 (12) : 541 - 545
  • [38] The tropopause in a 2D circulation model
    Gabriel, A
    Schmitz, G
    Geprägs, R
    JOURNAL OF THE ATMOSPHERIC SCIENCES, 1999, 56 (23) : 4059 - 4068
  • [39] VALIDATION OF 2D CFD FOR TWO-PHASE TRANSIENT FLOW IN A CHANNEL AND COMPARISON WITH 1D MODEL
    Kalogerakos, Stamatis
    Gourma, Mustapha
    Thompson, Chris
    PROCEEDINGS OF THE ASME INTERNATIONAL MECHANICAL ENGINEERING CONGRESS AND EXPOSITION - 2012, VOL 7, PTS A-D, 2013, : 2485 - 2494
  • [40] Isolated 2D plasma resonator illuminated by transient source
    Sakhnenko, N. K.
    Nerukh, A. G.
    Semenova, E. K.
    ULTRAWIDEBAND AND ULTRASHORT IMPULSE SIGNALS, PROCEEDINGS, 2006, : 326 - +