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The Wheeler-Jonas equation: a versatile tool for theprediction of carbon bed breakthrough times

机译:Wheeler-Jonas方程:预测碳床穿透时间的多功能工具

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The goal of this paper is to give an overview of the recent developments in the use of the Wheeler-Jonas equation. Extensivernexperimental work has been done by measuring breakthrough times of different types of activated carbon beds, underrndifferent experimental conditions, for a large variety of gases and vapours. This includes the use of activated carbon fibrernbeds, the presence of moisture on the carbon and in the air stream, non-constant flow patterns and adsorption of chemisorbedrnspecies. In all cases the applicability of the Wheeler-Jonas has been demonstrated, I.e. one can use this equation tornextrapolate single laboratory breakthrough results by simply varying the independent variables of the equation (amount ofrnadsorbent, flow rate, inlet and breakthrough concentrations). In most cases it is even possible to perform ab initiornbreakthrough calculations for a well-defined carbon bed. To achieve this new supporting equations had to be derived to allowrnthe estimation of the dependent variables, We (the equilibrium adsorption capacity) and kv (the overall mass transferrncoefficient), under different circumstances. In conclusion, the scope of the Wheeler-Jonas (or Reaction Kinetic) equationrnextends largely beyond its commonly accepted boundaries. This is primarily due to its apparent simplicity: the combinationrnof a single capacity term and an overall kinetic effect strongly enhances its applicability to different adsorptionrncircumstances. In this way it is far more potent than many of the more modern equations that require the exact knowledge ofrnseveral, not readily available, input parameters.
机译:本文的目的是概述使用Wheeler-Jonas方程的最新进展。通过测量各种类型的活性炭床的穿透时间,在不同的实验条件下,针对多种气体和蒸气的穿透性实验,进行了广泛的实验工作。这包括使用活性碳纤维床,碳上和气流中水分的存在,非恒定流动模式以及化学吸附物种的吸附。在所有情况下,Wheeler-Jonas的适用性都得到了证明,即只需改变方程式的独立变量(吸附剂的量,流速,入口和突破浓度),就可以使用该方程式推算单个实验室的突破结果。在大多数情况下,甚至可以对定义明确的碳床进行从头算的突破计算。为了实现这一新的支持方程,必须推导允许在不同情况下估算因变量We(平衡吸附容量)和kv(总传质系数)。总之,Wheeler-Jonas(或反应动力学)方程的范围大大超出了其公认的边界。这主要是由于其明显的简单性:单个容量项和整体动力学效应的组合极大地增强了其在不同吸附环境下的适用性。这样,它比许多更现代的方程式更有效,这些方程式需要确切的知识来了解几个不易获得的输入参数。

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