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Transport of reactive species in oscillatory Couette-Poiseuille flows subject to homogeneous and heterogeneous reactions

机译:在振荡的Coute-Poiseuille中运输反应性物种,受均匀和异质反应的流动

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The longitudinal dispersion and cross-sectional concentration distribution of chemical species through an annular tube have been studied for oscillatory flows in the presence of heterogeneous reactions between the species and tube wall along with homogeneous reaction in the bulk flow. The species is supposed to undergo kinetic reversible phase exchange and irreversible absorptive reactions at the outer wall material whereas in the bulk of the flow, the species participates in a first-order reaction with the solvent. The velocity distribution has a complex interaction with the reaction parameters and in order to track that, three different kinds of oscillatory flows are considered. For the purpose of estimation of dispersion coefficient, the method of moments Aris (1956)[3] is employed. The unsteady convective-diffusion equation gives rise to integral moment equations and are solved numerically by FDM. The cross-sectional concentration distribution is determined from the relationship between central moments and Hermite polynomials for the unsteady components of the flows. The study reveals the coupled effects of reversible phase exchange, irreversible absorption and bulk flow reaction on the transport of species in a variety of flow situations. (C) 2020 Elsevier Inc. All rights reserved.
机译:已经研究了通过环形管的化学物质的纵向分散和横截面浓度分布在物种和管壁之间的非均相反应存在下,在散装流动中的均匀反应存在异质反应中,研究了振荡流。该物种应该在外壁材料处进行动力学可逆相交换和不可逆的吸收反应,而在大部分流体中,该物种在溶剂中参与一阶反应。速度分布具有与反应参数的复杂相互作用,并且为了追踪,考虑三种不同种类的振荡流。为了估计分散系数,采用瞬间ARIS(1956)[3]的方法。不稳定的对流 - 扩散方程产生积分时刻方程,并通过FDM进行数字解决。横截面浓度分布由中央矩和Hermite多项式之间的关系来确定流动的不稳定部件。该研究揭示了可逆相交换,不可逆吸收和散装流动反应在各种流动情况下对物种运输的耦合效应。 (c)2020 Elsevier Inc.保留所有权利。

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