Bubble swarm velocity in a column: a two-dimensional approach

被引:3
|
作者
Shen, G
Finch, JA
机构
[1] Dept. of Mining and Metall. Eng., McGill University, Montreal
关键词
D O I
10.1016/S0009-2509(97)00122-X
中图分类号
TQ [化学工业];
学科分类号
0817 ;
摘要
The average gas velocity, u(g), is widely used as a measure of bubble swarm velocity in a column. However, it is only correct in the ideal case: i.e. uniform distribution of uni-sized bubbles. Under real conditions, i.e. a non-uniform distribution of multi-sized bubbles, the hindered velocity, u(h), obtained by interpolating the interface rise velocity, was identified with the real bubble swarm velocity by the authors (Shen and Finch, 1996, Chem. Engng Sci. 51, 3665-3674). The ideal case is akin to a one-dimensional domain. In the two-dimensional domain, with a knowledge of the radial gas holdup profile and liquid circulation velocity over the cross section of the column, u(h) was Simulated using the model of Richardson and Zaki with the coefficient m(c) describing the system characteristics. The observation that u(h) less than or equal to u(g) was mathematically proved by an inequality assuming a parabolic gas holdup profile of order n = 2. (C) 1997 Elsevier Science Ltd.
引用
收藏
页码:3287 / 3293
页数:7
相关论文
共 50 条
  • [31] STUDY OF BUBBLE SIZE AND VELOCITY IN A VIBRATING BUBBLE COLUMN
    Mohagheghian, Shahrouz
    Elbing, Brian R.
    PROCEEDINGS OF THE ASME FLUIDS ENGINEERING DIVISION SUMMER MEETING, 2016, VOL 1B, 2016,
  • [32] Column selectivity for two-dimensional liquid chromatography
    Jandera, Pavel
    JOURNAL OF SEPARATION SCIENCE, 2006, 29 (12) : 1763 - 1783
  • [33] Bubble motion pattern and rise velocity in two-dimensional horizontal and vertical vibro-fluidized beds
    Zhou, T
    Ogura, H
    Yamamura, M
    Kage, H
    CANADIAN JOURNAL OF CHEMICAL ENGINEERING, 2004, 82 (02): : 236 - 242
  • [34] A boundary element method for calculating the shape and velocity of two-dimensional long bubble in stagnant and flowing liquid
    Ha-Ngoc, H.
    Fabre, J.
    ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2006, 30 (07) : 539 - 552
  • [35] Quantitative analysis and computation of two-dimensional bubble columns
    Lin, TJ
    Reese, J
    Hong, T
    Fan, LS
    AICHE JOURNAL, 1996, 42 (02) : 301 - 318
  • [36] Two-dimensional Rayleigh model of vapor bubble evolution
    Strauss, M
    Friedman, M
    Gurewitz, E
    Amendt, P
    London, RA
    Glinsky, ME
    LASER-TISSUE INTERACTION X: PHOTOCHEMICAL, PHOTOTHERMAL, AND PHOTOMECHANICAL, PROCEEDINGS OF, 1999, 3601 : 212 - 224
  • [37] Bubble dynamics and rheology in sheared two-dimensional foams
    Sexton, M. B.
    Obius, M. E. M.
    Hutzler, S.
    SOFT MATTER, 2011, 7 (23) : 11252 - 11258
  • [38] Stable small bubble clusters in two-dimensional foams
    Zhang, Kai
    Kuo, Chin-Chang
    See, Nathaniel
    O'Hern, Corey
    Dennin, Michael
    SOFT MATTER, 2017, 13 (24) : 4370 - 4380
  • [39] Quantitative benchmark computations of two-dimensional bubble dynamics
    Hysing, S.
    Turek, S.
    Kuzmin, D.
    Parolini, N.
    Burman, E.
    Ganesan, S.
    Tobiska, L.
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2009, 60 (11) : 1259 - 1288
  • [40] Developing column generation approach to solve the rectangular two-dimensional single knapsack problem
    Hatefi, M. A.
    SCIENTIA IRANICA, 2017, 24 (06) : 3287 - 3296