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On the upscaling of reaction-transport processes in porous media with fast or finite kinetics

机译:关于具有快速或有限动力学的多孔介质中反应传输过程的放大

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We show that for reaction-transport processes with fast kinetics (in the limit of thermodynamic equilibrium), conventional volume averaging for determining effective kinetic parameters applies only when the macroscopic variable approaches its equilibrium value. Even under such conditions, computing the effective mass transfer coefficient requires solving an eigenvalue problem, which couples the local microstructure with the global. Two examples, one involving a simple advection-dissolution problem and another a drying problem in a pore network, illustrate the theoretical predictions. Similar considerations apply for the case of finite kinetics, when the macroscale concentration approaches an equilibrium value. In that case, the effective kinetic parameter is not equal to the local, as typically assumed, but it becomes a function of the local Thiele modulus. (C) 2002 Published by Elsevier Science Ltd. [References: 22]
机译:我们表明,对于具有快速动力学(在热力学平衡的极限内)的反应运输过程,确定有效动力学参数的常规体积平均仅在宏观变量接近其平衡值时适用。即使在这样的条件下,计算有效的传质系数也需要解决特征值问题,该问题将局部微观结构与整体耦合在一起。有两个例子,其中一个涉及简单的对流溶解问题,另一个涉及孔隙网络中的干燥问题,说明了理论预测。当宏观浓度接近平衡值时,类似的考虑适用于有限动力学的情况。在那种情况下,有效动力学参数不像通常假定的那样等于局部,而是成为局部Thiele模量的函数。 (C)2002由Elsevier Science Ltd.发布[参考:22]

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