吸附的时间依赖方面:评价滞回回路内的寿命

H. Morgner
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引用次数: 0

摘要

当流体在介孔材料中吸附与蒸汽储层接触时,滞回现象经常发生。它引起了人们的兴趣,因为它似乎违背了热力学,热力学认为一个系统对一系列边界条件的反应是唯一的,与系统的历史无关。另一方面,它在实验和所有计算机模拟方法中都是可重复的。许多作者试图通过假设双值吸附等温线的一个分支或两个分支必须是亚稳态来解决这个问题。不衰变成基态的有限寿命是亚稳态的特征。然而,没有实验证据表明滞后回路内的吸附等温线与时间有关,我们也不知道文献中有任何尝试使用计算机模拟来估计任何吸附等温线分支的寿命。在目前的贡献中,我们评估了迟滞回路内状态寿命的可靠估计。我们发现,即使是寿命最短的状态,其寿命也是宇宙年龄的几倍,因此,实际上可以被认为是稳定状态。因此,双稳性(在某些情况下甚至是多稳性)的概念似乎适合于描述吸附等温线的滞后回路。显然,某些热力学定律不适用于受限系统。目前的工作是第一次尝试为受限热力学制定时间相关理论,首次允许访问迟滞回路内的状态寿命。
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Time Dependent Aspects of Adsorption: Evaluating the Lifetimes within the Hysteresis Loop
The phenomenon of hysteresis occurs frequently when fluids adsorb in mesoporous material in contact with a vapour reservoir. It piques interest because it seems to go against thermodynamics, which states that a system's response to a collection of boundary conditions is unique, irrespective of the systems’s history. It is, on the other hand, reproducible in experiments and by all computer simulation approaches. Many authors have attempted to address this problem by postulating that either or both branches of a double valued adsorption isotherm must be metastable. A finite lifetime against decay into the ground state distinguishes a metastable condition. However, there is no experimental evidence that the adsorption isotherm within the hysteresis loop is time dependent, and we are ignorant of any attempt in the literature to use computer simulation to estimate the lifetime of either of the adsorption isotherm branches. In the present contribution we evaluate a reliable estimate for the lifetime of the states within the hysteresis loop. We find that even the shortest lived states display lifetimes that are several times the age of the universe and, thus, are practically to be considered as stable states. Accordingly, the concept of bistability (in some cases even multistability) appears appropriate to describe the hysteresis loop of adsorption isotherms. Clearly, certain thermodynamic laws do not apply to confined systems. The current work is the first to attempt to formulate a time dependent theory for confined thermodynamics, allowing access to the lifetime of states within the hysteresis loop for the first time.
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