Two-phase modeling of mushy zone parameters associated with hot tearing

被引:0
|
作者
Ivar Farup
Asbjorn Mo
机构
[1] SINTEF Materials Technology,
关键词
Material Transaction; Liquid Fraction; Mushy Zone; Liquid Pressure; Casting Speed;
D O I
暂无
中图分类号
学科分类号
摘要
A two-phase continuum model for an isotropic mushy zone is presented. The model is based upon the general volume-averaged conservation equations, and quantities associated with hot tearing are included, i.e., after-feeding of the liquid melt due to solidification shrinkage is taken into account as well as thermally induced deformation of the solid phase. The model is implemented numerically for a one-dimensional model problem with some similarities to the aluminium direct chill (DC) casting process. The variation of some key parameters that are known to influence the hot-tearing tendency is then studied. The results indicate that both liquid pressure drop due to feeding difficulties and tensile stress caused by thermal contraction of the solid phase are necessary for the formation of hot tears. Based upon results from the one-dimensional model, it is furthermore concluded that none of the hot-tearing criteria suggested in the literature are able to predict the variation in hot-tearing susceptibility resulting from a variation in all of the following parameters: solidification interval, cooling contraction of the solid phase, casting speed, and liquid fraction at coherency.
引用
收藏
页码:1461 / 1472
页数:11
相关论文
共 50 条
  • [31] Effect of Hot Rolling Parameters on Excess Phase Precipitation in Two-Phase Ferritic-Martensitic Steels
    A. V. Nishchik
    I. G. Rodionova
    O. N. Baklanova
    A. V. Grishin
    D. L. D’yakonov
    Metallurgist, 2016, 60 : 817 - 821
  • [32] EFFECTIVE THERMAL CONDUCTIVITY MODELING WITH PRIMARY AND SECONDARY PARAMETERS FOR TWO-PHASE MATERIALS
    Palaniswamy, Senthil Kumar A.
    Venugopal, Prabhu Raja
    Palaniswamy, Karthikeyan
    THERMAL SCIENCE, 2010, 14 (02): : 393 - 407
  • [33] Modeling of Two-Phase Flow Parameters of a Multi-Channel Cylindrical Cyclone
    Chlebnikovas, Aleksandras
    Selech, Jaroslaw
    Kilikevicius, Arturas
    Przystupa, Krzysztof
    Matijosius, Jonas
    Vaisis, Vaidotas
    ENERGIES, 2022, 15 (13)
  • [34] Hot degenerate dwarfs in a two-phase model
    Vavrukh, M. V.
    Smerechinskii, S. V.
    ASTRONOMY REPORTS, 2013, 57 (12) : 913 - 983
  • [35] Hot degenerate dwarfs in a two-phase model
    M. V. Vavrukh
    S. V. Smerechinskii
    Astronomy Reports, 2013, 57 : 913 - 983
  • [36] Modeling the anisotropy of hot plastic deformation of two-phase titanium alloys with a colony microstructure
    Fan, X. G.
    Jiang, X. Q.
    Zeng, X.
    Shi, Y. G.
    Gao, P. F.
    Zhan, M.
    INTERNATIONAL JOURNAL OF PLASTICITY, 2018, 104 : 173 - 195
  • [37] Modeling of flashing two-phase flow
    Pinhasi, GA
    Ullmann, A
    Dayan, A
    REVIEWS IN CHEMICAL ENGINEERING, 2005, 21 (3-4) : 133 - 264
  • [38] MATHEMATICAL MODELING OF THE TWO-PHASE FLOW
    Vasenin, I. M.
    Dyachenko, N. N.
    VESTNIK TOMSKOGO GOSUDARSTVENNOGO UNIVERSITETA-MATEMATIKA I MEKHANIKA-TOMSK STATE UNIVERSITY JOURNAL OF MATHEMATICS AND MECHANICS, 2015, (38): : 60 - 72
  • [39] Modeling two-phase behavior in PEFCs
    Weber, AZ
    Darling, RM
    Newman, J
    JOURNAL OF THE ELECTROCHEMICAL SOCIETY, 2004, 151 (10) : A1715 - A1727
  • [40] Two-phase modeling of sediment clouds
    Adrian C. H. Lai
    Bing Zhao
    Adrian Wing-Keung Law
    E. Eric Adams
    Environmental Fluid Mechanics, 2013, 13 : 435 - 463