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New linear driving force correlation spanning long and short cycle time pressure swing adsorption processes

机译:跨长周期和短周期变压吸附过程的新型线性驱动力相关性

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摘要

A simple, semi-empirical, generalized expression was developed for the LDF mass transfer coefficient k as a function of the half cycle time theta (c) that encompasses and transitions between the well-known regions governed by the long cycle time constant Glueckauf k and the short cycle time dependent k. This new expression can be used to estimate k = f(theta (c) ) for any system, irrespective of the loading and irrespective of theta (c) , no matter if k is in the cycle time dependent region or not. A three times wider transition region between the Glueckauf k and the cycle time dependent k was also established, with the Glueckauf LDF limit now valid for theta (c) > 0.3 and the short cycle time limit now valid for theta (c) < 0.01. When evaluating this region for several adsorbate-adsorbent systems, the minimum Glueckauf theta (c) spanned three orders of magnitude from thousands of seconds to just a few seconds, indicating a cycle time dependent k is not necessarily limited to what is normally considered a short cycle time. For virtually any theta (c) less than this minimum Glueckauf theta (c) , this new first-of-its-kind expression can be used to readily provide an accurate value of k = f(theta (c) ). Since the widely accepted half cycle time concept does not apply to the actual simulation of a multi-step, unequal step time, pressure swing adsorption process, the value of k = f(theta (c) ) from this new expression can be based on either the shortest cycle step in the cycle or a different value of k = f(theta (c) ) for each cycle step time in the cycle, with validity confirmed either by experiment or by process simulation using the exact solution to the pore diffusion equation.
机译:针对LDF传质系数k的半循环时间theta(c)的函数,开发了一种简单的半经验通用表达式,该半周期时间thec涵盖了由长循环时间常数Glueckauf k和短周期时间相关的k。这个新表达式可用于估计任何系统的k = f(theta(c)),而与负载无关,而与theta(c)无关,无论k是否位于依赖循环时间的区域中。还建立了Glueckauf k和依赖于循环时间的k之间的三倍宽的过渡区域,其中Glueckauf LDF限制现在对theta(c)> 0.3有效,而短循环时间限制现在对theta(c)<0.01有效。在为几个吸附剂-吸附剂系统评估该区域时,最小Glueckauf theta(c)跨度从数以千计的几秒到仅几秒的三个数量级,这表明与循环时间相关的k不一定限于通常认为短的k周期。实际上,对于小于该最小Glueckauf theta(c)的任何theta(c),可以使用这种新的“先有先得”表达式轻松提供k = f(theta(c))的准确值。由于广为接受的半周期时间概念不适用于多步,不等步时间,变压吸附过程的实际模拟,因此可以根据该新表达式得出k = f(theta(c))的值无论是循环中最短的循环步长,还是循环中每个循环步长时间的k = f(theta(c))的不同值,其有效性都可以通过实验或使用孔隙扩散方程精确解的过程模拟来确认。

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