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Zhongzi Chen, Yuewen Fan, Xiaojun Hu, and Kuochih Chou, Determination of interfacial reaction rate constant of nitrogen between N2–CO2–CO–Ar and molten iron using isotope exchange technique, Int. J. Miner. Metall. Mater., (2026). https://doi.org/10.1007/s12613-025-3319-z
Zhongzi Chen, Yuewen Fan, Xiaojun Hu, and Kuochih Chou, Determination of interfacial reaction rate constant of nitrogen between N2–CO2–CO–Ar and molten iron using isotope exchange technique, Int. J. Miner. Metall. Mater., (2026). https://doi.org/10.1007/s12613-025-3319-z
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同位素交换技术测定氮气在N2–CO2–CO–Ar与铁液界面的反应速率常数

摘要: 在低碳冶金背景下,CO2炼钢技术被认为是一种具有潜力的碳循环利用途径,但在此气氛条件下N2在气液界面的反应动力学仍缺乏系统研究。本文采用同位素交换技术,研究了N2–CO2–CO–Ar气氛与液态铁之间的界面反应行为。在1873 K下,通过在线质谱实时监测气相中28N229N230N2的变化,计算得到N2的界面反应速率常数(kc)。针对不同的CO2/CO比例计算了相关动力学参数,实验结果表明,使用CO2–CO气氛调控氧势的条件下,界面反应速率常数约为4.35 × 10−6 mol·m−2·s−1·Pa−1。依据实验数据分析得出,铁液中的O、C、S对氮溶解起到了抑制作用。并且建立模型获得了三种元素在液态铁表面的吸附系数,以确定界面反应速率常数与铁液中O、C、S活度之间的定量关系: \textk_\textc\text=\frac\text4.35×10^-6\left(\text1+14.25\texta_\textO\text+0.25\texta_\textC\text+6.50\texta_\textS\right)^2 。该研究为CO2炼钢条件下氮溶解的动力学研究提供了重要基础数据和理论依据。

 

Determination of interfacial reaction rate constant of nitrogen between N2–CO2–CO–Ar and molten iron using isotope exchange technique

Abstract: The application of CO2 in the steelmaking process has yielded promising results, demonstrating a certain capability for nitrogen removal. To accurately determine the kinetic parameters of nitrogen reactions at the iron melt interface under CO2 injection conditions, an isotope exchange technique was employed. This technique was used to monitor the evolution of the nitrogen isotopic composition during the reaction between a 28N230N2–CO2–CO–Ar gas mixture and an iron melt of controlled composition. The kinetic parameters of nitrogen were subsequently calculated for various CO2/CO ratios. Furthermore, the dissociation rate determining model was applied to establish the relationship between the interfacial reaction rate constant (kc) and the activity of surfactive elements (O, C, and S) in molten iron (aO, aC, and aS), expressed as k_\rm c=\dfrac4.35\times10^-6\left(1+14.25a_\rm O+0.25a_\rm C+6.50a_\rm S\right)^2 .

 

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