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Pore connectivity, permeability, and electrical formation factor: A new model and comparison to experimental data

机译:孔连通性,渗透性和电形成因子:新模型并与实验数据进行比较

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This paper is a follow up on Bernabe et al.’s (2010) study of the effect of pore connectivity and pore size heterogeneity on permeability. In the permeability model initially proposed, pore connectivity was characterized by means of the average coordination number z, a parameter rarely included in experimental investigations of the transport properties and microstructure of porous rocks. Obviously, lack of information on z makes it difficult to apply the model. One way around this problem is to eliminate z from the model by introducing the resistivity formation factor, an approach previously used by Paterson (1983), Walsh and Brace (1984), and many others. Using the network simulation approach of Bernabé et al. (2010), we extended the model to include the electrical formation factor. The new joint permeability‐formation factor model consists of three equations, the first two expressing the relation of permeability and formation factor to z and the last one, obtained by elimination of z, linking permeability and formation with each other. We satisfactorily tested the model by comparison with published experimental data on a variety of granular materials and rocks. Furthermore, we show that, although our model does not explicitly include porosity, it is consistent with Archie’s law.
机译:本文是Bernabe等人(2010)研究孔连通性和孔径异质性对渗透率影响的后续研究。在最初提出的渗透率模型中,孔隙连通性是通过平均配位数z来表征的,该参数很少包含在对多孔岩石的传输特性和微观结构进行实验研究中。显然,缺乏有关z的信息使应用该模型变得困难。解决这个问题的一种方法是通过引入电阻率形成因子从模型中消除z,这是Paterson(1983),Walsh和Brace(1984)等人以前使用的方法。使用Bernabé等人的网络仿真方法。 (2010年),我们扩展了模型以包括电气形成因子。新的联合渗透率形成因子模型由三个方程组成,前两个表达渗透率和形成因子与z的关系,最后一个方程是通过消除z并将渗透率和地层相互联系而获得的。通过与已发布的有关各种颗粒材料和岩石的实验数据进行比较,我们令人满意地测试了该模型。此外,我们表明,尽管我们的模型未明确包含孔隙度,但它与阿奇定律是一致的。

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