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首页> 外文期刊>Thermochimica Acta: An International Journal Concerned with the Broader Aspects of Thermochemistry and Its Applications to Chemical Problems >Study on the fractions of thermodynamic function changes for both adsorption and desorption from a liquid-solid system
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Study on the fractions of thermodynamic function changes for both adsorption and desorption from a liquid-solid system

机译:对液-固系统吸附和解吸热力学函数变化的分数的研究

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摘要

On the basis of the thermodynamics of the stoichiometric displacement model for adsorption of a solute, two equations to calculate separately two fractions of the Gibbs free energy for the solute adsorption and the solvent desorption to be the functions of temperature and the solute activity in bulk solution, were deduced. It was found that Delta G((beta a)) (the affinity Gibbs free energy change between an adsorbate and adsorbent) in any equilibrium activity of the solute, alpha(PDm),, and another fraction Delta G((q/Z,PDm)) (the desorption Gibbs free energy of a solvent from an adsorbent) under the same alpha(PDm), are linear functions of temperature. When temperature is fixed, Delta G((beta a)) is a constant while Delta G((q/Z,PDm)) is proportional to log alpha(PDm). The changes in enthalpy and entropy corresponding to the solute adsorption and the solvent desorption can also be derived from the plot of the foregoing calculations of Delta G((beta a)) and Delta G((q/Z,PDm)) vs. thermodynamic temperatures T, respectively. Experimental data on isotherms from the literature are used to test all of the fractions of thermodynamic function changes computed quantitatively with the equations presented in this study, and a satisfactory result was obtained. (C) 1998 Elsevier Science B.V. [References: 13]
机译:根据溶质吸附的化学计量位移模型的热力学,两个方程式分别计算溶质吸附和溶剂解吸的吉布斯自由能的两个分数,这是温度和本体溶液中溶质活性的函数,被推导。发现在溶质,α(PDm)和其他分数的Delta G((q / Z,在相同的alpha(PDm)下,PDm))(溶剂从吸附剂中解吸的吉布斯自由能)是温度的线性函数。当温度固定时,Delta G(βa)是常数,而Delta G((q / Z,PDm))与对数alpha(PDm)成比例。与溶质吸附和溶剂解吸相对应的焓和熵的变化也可以从上述Delta G(βa)和Delta G(q / Z,PDm)与热力学的关系图得出温度T。用文献中有关等温线的实验数据测试了用本研究提出的方程式定量计算的所有热力学函数变化的分数,并获得了令人满意的结果。 (C)1998 Elsevier Science B.V. [参考:13]

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