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首页> 外文期刊>Bulletin of the Korean Chemical Society >A Semi-empirical Equation for Activity Coefficients of Ions with One Parameter
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A Semi-empirical Equation for Activity Coefficients of Ions with One Parameter

机译:一参数离子活度系数的半经验方程

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摘要

Based on the Debye-Hückel equation, a semi-empirical equation for activity coefficients was derived through empirical and theoretical trial and error efforts. The obtained equation included two parameters: the proportional factor and the effective radius of an ionic sphere. These parameters were used in the empirical and regression parameter fitting of the calculated values to the experimental results. The activity coefficients calculated from the equation agreed with the data. Transforming to a semi-empirical form, the equation was expressed with one parameter, the ion radius. The ion radius, α, was divided into three parameters, αcation, αanion and δcation, representing parameters for the cation, anion and combination, respectively. The advantage of this equation is the ability to propose a semi-empirical equation that can easily determine the activity coefficient with just one parameter, so the equation is expected to be used more widely in actual industry applications.
机译:在Debye-Hückel方程的基础上,通过经验和理论上的尝试和错误努力,得出了活动系数的半经验方程。得到的方程包括两个参数:比例因子和离子球的有效半径。这些参数用于将计算值与实验结果进行经验和回归参数拟合。根据方程式计算出的活度系数与数据一致。转换为半经验形式,该方程式用一个参数即离子半径表示。离子半径α分为三个参数,α阳离子,α阴离子和δ阳离子,分别代表阳离子,阴离子和结合的参数。该方程式的优点是能够提出一个半经验方程式,只需一个参数即可轻松确定活度系数,因此该方程式有望在实际工业应用中得到更广泛的应用。

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