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Reactive transport in porous media: Pore-network model approach compared to pore-scale model

机译:多孔介质中的反应性传输:与孔尺度模型相比的孔网模型方法

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摘要

Accurate determination of three macroscopic parameters governing reactive transport in porous media, namely,nthe apparent solute velocity, the dispersion, and the apparent reaction rate, is of key importance for predictingnsolute migration through reservoir aquifers. Two methods are proposed to calculate these parameters as functionsnof the P′eclet and the P′eclet-Dahmk¨ohler numbers. In the first method called the pore-scale model (PSM), thenporous medium is discretized by the level setmethod; the Stokes and convection-diffusion equations with reactionnat the wall are solved by a finite-difference scheme. In the second method, called the pore-network model (PNM),nthe void space of the porous medium is represented by an idealized geometry of pore bodies joined by porenthroats; the flow field is computed by solving Kirchhoff’s laws and transport calculations are performed in thenasymptotic regime where the solute concentration undergoes an exponential evolution with time. Two syntheticngeometries of porous media are addressed by using both numerical codes. The first geometry is constructed innorder to validate the hypotheses implemented in PNM. PSM is also used for a better understanding of the variousnreaction patterns observed in the asymptotic regime. Despite the PNM approximations, a very good agreementnbetween the models is obtained, which shows that PNM is an accurate description of reactive transport. PNM,nwhich can address much larger pore volumes than PSM, is used to evaluate the influence of the concentrationndistribution on macroscopic properties of a large irregular network reconstructed from microtomography images.nThe role of the dimensionless numbers and of the location and size of the largest pore bodies is highlighted.
机译:准确确定控制多孔介质中反应运移的三个宏观参数,即表观溶质速度,分散度和表观反应速率,对于预测通过储层含水层的溶质运移至关重要。提出了两种方法来计算这些参数作为P'eclet和P'eclet-Dahmkohler数的函数。在第一种称为孔尺度模型(PSM)的方法中,然后通过水平设置方法将多孔介质离散化;带有反应壁的斯托克斯和对流扩散方程通过有限差分法求解。在第二种方法中,称为孔网模型(PNM),多孔介质的空隙空间由孔喉连接的孔体的理想几何形状表示。通过求解基尔霍夫定律来计算流场,并在鼻渐近状态下进行运移计算,其中溶质浓度随时间呈指数变化。使用这两个数字代码可以解决两种多孔介质的合成几何问题。第一种几何结构是按顺序构造的,以验证在PNM中实施的假设。 PSM还用于更好地了解在渐近状态下观察到的各种反应模式。尽管存在PNM近似值,但是在模型之间却获得了很好的一致性,这表明PNM是反应性输运的准确描述。 PNM可以处理比PSM大得多的孔体积,用于评估浓度n分布对从显微断层图像重建的大型不规则网络的宏观特性的影响。n无量纲数以及最大孔的位置和大小的作用主体突出显示。

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  • 来源
    《PHYSICAL REVIEW E》 |2013年第2期|1-15|共15页
  • 作者单位

    IFP Energies nouvelles 1 et 4 avenue de Bois-Pr´eau 92852 Rueil-Malmaison France;

    Sisyphe UPMC 4 place Jussieu 75252 Paris France;

    IFP Energies nouvelles 1 et 4 avenue de Bois-Pr´eau 92852 Rueil-Malmaison France;

    Sisyphe UPMC 4 place Jussieu 75252 Paris France;

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