Improving EIT-Based Visualizations of Two-Phase Flows Using an Eigenvalue Correlation Method

被引:0
|
作者
Dang, Chunhui [1 ]
Darnajou, Mathieu [1 ]
Bellis, Cedric [2 ]
Ricciardi, Guillaume [1 ]
Mylvaganam, Saba [3 ]
Bourennane, Salah [4 ]
机构
[1] CEA-DES-IRESNE-DTN-LTHC, CEA Cadarache, Saint-Paul-les-Durance, France
[2] CNRS, Centrale Marseille, LMA, Aix-Marseille University, Marseille, France
[3] University of South-Eastern Norway, Notodden, Norway
[4] Ecole Centrale de Marseille, Marseille, France
关键词
D O I
暂无
中图分类号
学科分类号
摘要
Gas-liquid two-phase flows are encountered in various industrial processes involving high temperatures and high pressures, which necessitates nonintrusive sensing for real-time imaging of phase distribution and flow parameters. In this context, this article presents an electrical impedance tomography (EIT)-based eigenvalue correlation method that allows extracting two-phase flow features, namely, the void fraction and the flow regime, which are used in turn to improve flow visualizations. Benefiting from the so-called full-scan excitation strategy, the eigenvalue correlation method has been devised in to estimate the phase fraction from EIT raw measurements. In this article, this method is refined and integrated into an image-enhancing procedure, which is illustrated and validated using dynamic experimental data. A total of 80 experiments are considered with water and air mass flow rates ranging from 1.58 to 79.43 kg/min and from 0.1 to 5.0 kg/min, respectively, covering slug, plug, stratified smooth, stratified wavy, and annular flows. Based on a preliminary system calibration and a raw image guess, the volume-averaged void fractions are then estimated using the proposed method and integrated into EIT-based images to form binarized tomograms relative to the acquisition time. The EIT tomograms, thus, obtained show an excellent agreement with some $gamma $ -ray reference measurements of the phase distribution. © 1963-2012 IEEE.
引用
收藏
相关论文
共 50 条
  • [21] A zonal grid method for incompressible two-phase flows
    Dabonneville, F.
    Hecht, N.
    Reveillon, J.
    Pinon, G.
    Demoulin, F. X.
    COMPUTERS & FLUIDS, 2019, 180 : 22 - 40
  • [22] Interface Capturing Method Based on the Cahn–Hilliard Equation for Two-Phase Flows
    I. S. Menshov
    C. Zhang
    Computational Mathematics and Mathematical Physics, 2020, 60 : 472 - 483
  • [23] A finite element based level set method for two-phase incompressible flows
    Gross, Sven
    Reichelt, Volker
    Reusken, Arnold
    COMPUTING AND VISUALIZATION IN SCIENCE, 2006, 9 (04) : 239 - 257
  • [24] A conservative phase field method for solving incompressible two-phase flows
    Chiu, Pao-Hsiung
    Lin, Yan-Ting
    JOURNAL OF COMPUTATIONAL PHYSICS, 2011, 230 (01) : 185 - 204
  • [25] Improving primary atomization modeling through DNS of two-phase flows
    Duret, B.
    Reveillon, J.
    Menard, T.
    Demoulin, F. X.
    INTERNATIONAL JOURNAL OF MULTIPHASE FLOW, 2013, 55 : 130 - 137
  • [26] In vivo measurement of the brain and skull resistivities using an EIT-based method and the combined analysis of SEF/SEP data
    Gonçalves, S
    de Munck, JC
    Verbunt, JPA
    Heethaar, RM
    da Silva, FHL
    IEEE TRANSACTIONS ON BIOMEDICAL ENGINEERING, 2003, 50 (09) : 1124 - 1128
  • [27] Study of two-phase flows in reduced gravity using ground based experiments
    S. Vasavada
    X. Sun
    M. Ishii
    W. Duval
    Experiments in Fluids, 2007, 43 : 53 - 75
  • [28] Study of two-phase flows in reduced gravity using ground based experiments
    Vasavada, S.
    Sun, X.
    Ishii, M.
    Duval, W.
    EXPERIMENTS IN FLUIDS, 2007, 43 (01) : 53 - 75
  • [29] A simple method for measuring the gas holdup in two-phase flows
    Sprehe, M
    Mudimu, AO
    Gaddis, ES
    Kim, SM
    CHEMICAL ENGINEERING & TECHNOLOGY, 1999, 22 (11) : 916 - +
  • [30] A numerical method for two-phase flows of dense granular mixtures
    Varsakelis, Christos
    Papalexandris, Miltiadis V.
    JOURNAL OF COMPUTATIONAL PHYSICS, 2014, 257 : 737 - 756