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Study of the adsorbate-adsorbent interaction potential: Ethanol-activated carbon AC35

机译:研究adsorbate-adsorbent交互潜力:Ethanol-activated碳AC35

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摘要

In this study, a mathematical model of the adsorbate-adsorbent interaction potential as a function of the pore radius in the case of the adsorption of a gas by a microporous solid is proposed. The suggested mathematical model is based on the flow concept: the flow of the quantity of adsorbed material is proportional to the variation of the potential. The experimental study of the flow enabled us to determine the expression of the variation of the potential, and through integration, to state the expression of the latter. The experimental curve of the flux as a function of the pore radius includes a point of inflection. Mathematically, this type of curve is described by two equations. One corresponds to the adsorption in micropores and mesopores [r(0) < r <= r(2)], whereas the other corresponds to the adsorption by macropores and the lateral surface of the activated carbon grain AC35 [r(2) <= r]. This implies the existence of two types of interaction forces between the adsorbate molecules and the adsorbent. This study confirms the concordance of the two adsorption models (Dubinin-Astakov and Brunauer-Emmett-Teller) with the experiment. In addition, the proposed mathematical model will allow to perform quantification studies of the energy that is exchanged during adsorption.
机译:在这项研究中,一个数学模型adsorbate-adsorbent互动潜在的作为孔隙半径的函数的情况下吸附气体的微孔固体建议。基于流的概念:的流动吸附材料的数量成正比潜在的变化。流的研究使我们能够确定表达变化的潜力,通过集成、状态的表达后者。孔隙半径的函数包含一个点变形。由两个方程描述。的吸附作用和中孔(r (0)< r < = r(2)),而其他对应大孔隙的吸附和外侧活性炭表面晶粒AC35 [r (2)< = r]。被吸附物之间的相互作用的力量分子与吸附剂。两个吸附模型的一致性(Dubinin-Astakov和Brunauer-Emmett-Teller)这个实验。数学模型将允许执行能量的量化研究在吸附交换。

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