期刊文献+

Bingham流体在“点到圆”形分叉网络中的启动压力梯度 被引量:2

The starting pressure gradient for Bingham fluids in the fractal disk-shaped branched networks
在线阅读 下载PDF
导出
摘要 以低渗透油藏中可能存在的裂缝网络为研究背景,基于广义达西定理和分形理论研究了Bingham流体在"点到圆"形树状分叉网络的启动压力梯度.研究得到不包含任何经验常数的启动压力梯度表达式,该表达式显示启动压力梯度不仅与屈服应力有关,而且还与分叉比、分叉角度、母管直径和总级数等分叉网络的微结构参数有关;渗透率只与网络微结构参数有关,与屈服应力无关.研究结果还表明启动压力梯度随着直径比和渗透率的增大而减小,随着长度比的增加而增加.研究结果将会为石油开采等实际应用提供一定的理论指导. In this paper, based on the generalized Darcy law and fractal theory and the fact that the fractured network may exist in the oil deposit, the starting pressure gradient for Bingham fluids in the fractal disk-shaped branched networks is investigated. The results show that the starting pressure gradient for Bingham fluids is a function of the yield stress and network microstructural parameters such as the branching ratio, the branching angle and the branching number. The function is an analytical formula, which contains no empirical constant. The permeability for Bingham fluids is only dependent on network microstructural parameters and independent of the yield stress. The results also show that the starting pressure gradient decreases with the increase of the diameter ratio and the permeability and increases with the increase of the length ratio. The results have potential applications in petroleum recovering.
作者 王世芳 吴涛
出处 《华中师范大学学报(自然科学版)》 CAS 北大核心 2013年第2期195-199,共5页 Journal of Central China Normal University:Natural Sciences
基金 油气藏地质及开发工程国家重点实验室(西南石油大学)资助项目(PLN1205)
关键词 裂缝网络 分形理论 渗透率 启动压力梯度 the fractured network fractal theory permeability the starting pressure gradient
  • 相关文献

参考文献7

二级参考文献39

共引文献370

同被引文献22

  • 1BERKOWITZ B, Hadad A. Fractal and multifractal meas- ures of natural and synthetic fracture networks[J]. Journal of Geophysical Research B, 1997, 102(6) : 12205-12218.
  • 2MOUSSA R. Is the drainage network a fractal Sierpinskis- pace[J]. Water Resources Research, 1997, 33:2399 2408.
  • 3YANG S,LIANG, M, YU B, et al. Permeability model for fractal porous media with rough surfaces[J]. Microfluidics and Nanofluidics, 2014(7) : 1-9.
  • 4ZHANG B, YU B, WANG H, et al. A fractal analysis of permeability for power-law fluids in porous media[-J]. Frac- tals, 2006, 14(3) :171-177.
  • 5WANG S, YU B. Analysis of seepage for power-law fluids in the fraetal-like tree network[J]. Transp Porous Media, 2011, 85: 191-206.
  • 6WTSANGCF T Y, TSANG C F. Channel model of flow through fractured media[J], Water Resources Research, 23 (3) :67-479.
  • 7KONZUK J S, KUEPER B H. Evaluation of cubic law based models describing single-phase flow through a rough- walled fracture[J]. Water Resources Research, 2004, 40 (2):1-17.
  • 8BEAR J. Dynamics of Fluids in Porous Media[M]. New York: American Elsevier Pub Co, 2013.
  • 9FOURAR M, BORIES S, LENORMAND, R, et al. Two phase flow in smooth and rough fractures: Measurement and correlation by porous medium and pipe flow models [J]. Water Resources Research, 29(11): 3699-3708.
  • 10FEDERICO V D. On non Newtonian fluid flow in rough fractures[J]. Water Resources Research, 2001, 3(9): 2425-2430.

引证文献2

二级引证文献6

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部