Thermodynamic model for deoxidation of liquid steel considering strong metal–oxygen interaction in the quasichemical model framework
Yong-Min Cho, Youn-Bae Kang
Thermodynamic model for deoxidation of liquid steel considering strong metal–oxygen interaction in the quasichemical model framework
Herein, a thermodynamic model aimed at describing deoxidation equilibria in liquid steel was developed. The model provides explicit forms of the activity coefficient of solutes in liquid steel, eliminating the need for the minimization of internal Gibbs energy preliminarily when solving deoxidation equilibria. The elimination of internal Gibbs energy minimization is particularly advantageous during the coupling of deoxidation equilibrium calculations with computationally intensive approaches, such as computational fluid dynamics. The model enables efficient calculations through direct embedment of the explicit forms of activity coefficient in the computing code. The proposed thermodynamic model was developed using a quasichemical approach with two key approximations: random mixing of metallic elements (Fe and oxidizing metal) and strong nonrandom pairing of metal and oxygen as nearest neighbors. Through these approximations, the quasichemical approach yielded the activity coefficients of solutes as explicit functions of composition and temperature without requiring the minimization of internal Gibbs energy or the coupling of separate programs. The model was successfully applied in the calculation of deoxidation equilibria of various elements (Al, B, C, Ca, Ce, Cr, La, Mg, Mn, Nb, Si, Ti, V, and Zr). The limitations of the model arising from these assumptions were also discussed.
deoxidation equilibria / thermodynamics / quasichemical approach / computational fluid dynamics
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[[2]] |
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[[6]] |
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[[7]] |
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[[8]] |
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[[9]] |
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[[10]] |
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[[11]] |
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[[12]] |
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[[13]] |
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[[14]] |
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[[15]] |
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[[16]] |
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[[17]] |
|
[[18]] |
|
[[19]] |
|
[[20]] |
|
[[21]] |
|
[[22]] |
|
[[23]] |
|
[[24]] |
Y. Cho, H. Cho, S. Han, et al., A chemical reaction-fluid dynamics coupled model for Al reoxidation in tundish by open eye formation, [in] 8th International Congress on the Science and Technology of Steelmaking, Warredale, PA, 2022, p. 167.
|
[[25]] |
|
[[26]] |
|
[[27]] |
|
[[28]] |
|
[[29]] |
|
[[30]] |
|
[[31]] |
|
[[32]] |
|
[[33]] |
|
[[34]] |
|
[[35]] |
|
[[36]] |
|
[[37]] |
|
[[38]] |
|
[[39]] |
|
[[40]] |
|
[[41]] |
|
[[42]] |
|
[[43]] |
|
[[44]] |
|
[[45]] |
|
[[46]] |
|
[[47]] |
|
[[48]] |
|
[[49]] |
|
[[50]] |
|
[[51]] |
V. Shevtsov, Thermodynamics of oxygen solutions in the Fe–Al system, Russ. Metall., (1981), No. 1, p. 52.
|
[[52]] |
|
[[53]] |
|
[[54]] |
|
[[55]] |
Japan Society for the Promotion of Science. . Steelmaking Data Sourcebook, 1988 New York Gordon & Breach Science
|
[[56]] |
|
[[57]] |
LECO Corporation. . ON836 Oxygen/Nitrogen Analyzer Instruction Manual, 2013 MI St. Joseph
|
[[58]] |
|
[[59]] |
|
[[60]] |
|
[[61]] |
|
[[62]] |
|
[[63]] |
|
[[64]] |
|
[[65]] |
S. Pindar and M.M. Pande, Assessment of Si–O equilibria and nonmetallic inclusion characteristics in high silicon steels, Steel Res. Int., 94(2023), art. No.2300115.
|
[[66]] |
|
[[67]] |
|
[[68]] |
|
[[69]] |
|
[[70]] |
|
[[71]] |
|
[[72]] |
|
[[73]] |
|
[[74]] |
|
[[75]] |
|
[[76]] |
|
[[77]] |
|
[[78]] |
|
[[79]] |
|
[[80]] |
|
[[81]] |
|
[[82]] |
|
[[83]] |
|
[[84]] |
|
[[85]] |
|
[[86]] |
|
[[87]] |
|
[[88]] |
|
[[89]] |
|
[[90]] |
|
[[91]] |
|
[[92]] |
|
[[93]] |
|
[[94]] |
|
[[95]] |
|
[[96]] |
|
[[97]] |
|
[[98]] |
|
[[99]] |
|
[[100]] |
|
[[101]] |
|
[[102]] |
|
[[103]] |
|
[[104]] |
|
[[105]] |
|
[[106]] |
|
[[107]] |
|
[[108]] |
ANSYS, Inc., Ansys Fluent 12.0, Theory Guide, 2009, p. 67.
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