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Concentration Wave for a Class of Reaction Chromatography System with Pulse Injections

机译:一类带脉冲进样的反应色谱系统的浓度波

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By using fluid dynamics theory with the effects of adsorption and reaction, the chromatography model with a reaction A → B was established as a system of two hyperbolic partial differential equations (PDE’s). In some practical situations, the reaction chromatography model was simplified a semi-coupled system of two linear hyperbolic PDE’s. In which, the reactant concentration wave model was the initial-boundary value problem of a self-closed hyperbolic PDE, while the resultant concentration wave model was the initial-boundary value problem of hyperbolic PDE coupling reactant concentration. The general explicit expressions for the concentration wave of the reactants and resultants were derived by Laplace transform. The δ-pulse and wide pulse injections were taken as the examples to discuss detailedly, and then the stability analysis between the resultant solutions of the two modes of pulse injection was further discussed. It was significant for further analysis of chromatography, optimizing chromatographic separation, determining the physical and chemical characters.
机译:通过利用具有吸收和反应影响的流体动力学理论,建立了具有反应A→B的色谱模型,该系统是两个双曲型偏微分方程(PDE’s)的系统。在某些实际情况下,反应色谱模型被简化为两个线性双曲线PDE的半耦合系统。其中,反应物浓度波动模型是自闭双曲线PDE的初边值问题,而结果浓度波动模型则是双曲线PDE耦合反应物浓度的初边值问题。通过Laplace变换推导了反应物和生成物的浓度波的一般显式表达式。以δ脉冲和宽脉冲注入为例进行详细讨论,然后进一步讨论两种脉冲注入模式所得解之间的稳定性分析。这对于进一步分析色谱,优化色谱分离,确定物理和化学特性具有重要意义。

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