粘弹性流体在变直径毛细管渗流中的结合理论应用

IF 3.4 3区 工程技术 Q1 MECHANICS
Er-long Yang (杨二龙) , Ting-ting Gu (谷婷婷) , Mei Wang (王梅) , Huan Li (李欢)
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引用次数: 0

摘要

聚合物驱的聚合物溶液是一种粘弹性流体。聚合物溶液在多孔介质中流动时,存在剪切流动和拉伸流动,其中存在额外的耗散。在研究多孔介质中流体的流动时,往往忽略了由拉伸变形引起的附加耗散。对于复杂的聚合物溶液,产生的延伸压降是不可忽视的。在固定直径的毛细管中,聚合物溶液只受剪切力的影响,其流变性能为假塑性。因此,需要变直径毛细管和不同截面的聚散流动模型来更准确地描述聚合物溶液在多孔介质中的流动特性。当聚合物溶液流过该孔时,发生拉长流动,聚合物分子发生弹性拉长变形。利用机械能平衡原理和最小能原理,通过Binding建立了非牛顿流体进口流动的数学模型。在结合理论的基础上,应用粘弹性流体在圆形毛细管和缩胀管中的流动理论,得到了粘弹性流体流速与压降之间的关系。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Application of binding theory for seepage of viscoelastic fluid in a variable diameter capillary

The polymer solution for polymer flooding is a viscoelastic fluid. There exist both shear flow and elongational flow when the polymer solution flows in a porous medium, where an additional dissipation is involved. The additional dissipation caused by elongational deformation is often ignored while studying the flow of the fluid in a porous medium. For a complex polymer solution, the generated elongational pressure drop cannot be ignored. In a capillary of fixed diameter, the polymer solution is only impacted by the shear force, and its rheological property is pseudoplastic. Therefore the variable diameter capillary and the converging-diverging flow model with different cross sections are required to describe the flow characteristics of the polymer solution in porous media more accurately. When the polymer solution flows through the port, we have the elongational flow and the polymer molecules undergo elongational deformation elastically. By using the mechanical energy balance principle and the minimum energy principle, a mathematical model of non-Newtonian fluid inlet flow was established by Binding. On the basis of the Binding theory, with the application of the theory of viscoelastic fluid flow in the circular capillary and the contraction – expansion tube, the relations between the viscoelastic fluid flow rate and the pressure drop are obtained.

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CiteScore
5.90
自引率
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