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Variant of a Solution of an Inverse Problem in the Linear Dynamics of Adsorption

机译:吸附线性动力学逆问题解决方案的变体

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The form of elution curves in the linear frontal dynamics of adsorption is studied based on the exact solution of a direct problem. It is determined that there is an intersection of the elution curves calculated in dimensionless coordinates under different values of the effectiveness of the adsorbent layer at a relative concentration corresponding to about 0.68. The determined principle allows us to develop an algorithm to determine the adsorption and kinetic constants for the initial values of effectiveness. The solution of an inverse problem of the linear dynamics of adsorption on the example of the model elution curve is demonstrated.
机译:基于直接问题的精确解决方案,研究了吸附的线性正面动力学中的洗脱曲线形式。 确定在与约0.68相对应的相对浓度的吸附层的有效性的不同值下,在无量纲坐标中计算的洗脱曲线的交叉点。 所确定的原理允许我们开发一种算法以确定有效性初始值的吸附和动力学常数。 证明了对模型洗脱曲线的示例的吸附线性动力学的逆问题的解。

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