岩石渗透率各向异性评价新方法
A New Method to Evaluate the Anisotropy of Rock Permeability
DOI: 10.12677/AG.2019.92006, PDF,  被引量   
作者: 孙振介, 郑 军, 左银辉:成都理工大学,四川 成都;刘鸿博:四川水利职业技术学院,四川 成都
关键词: 渗透率各向异性视渗透率三角图各向异性程度Permeability Anisotropy Depending on the Permeability the Triangular Figure Degree of Anisotropy
摘要: 岩石渗透率是一个典型的矢量,渗透率各向异性的测试和评价方法越来越受到人们重视。本文针对传统渗透率各向异性评价方法不能充分体现极值点影响、物理意义不明确、不便于岩心间的对比和归类等缺点,为了能够更加明确地表示储层岩石渗透率各向异性的特点,通过对前人评价岩石渗透率方法的研究,结合对不同岩性储层岩石的渗透率测试,提出了新的评价方法。包括用三向渗透率的几何平均代表岩心的视渗透率,用三角图表示各向异性渗透率的相对大小关系,用三向渗透率几何平均与算术平均比值来定量描述各向异性程度。通过对实际不同岩性岩心渗透率各向异性的具体应用,结果表明该新方法能科学、全面评价岩石渗透率各向异性。
Abstract: The permeability of rock is a typical vector, and more and more attention is paid to the testing and evaluation methods of the anisotropy of permeability. Based on traditional permeability anisotropy, evaluation methods cannot fully reflect extreme value point effect, physical meaning is not clear, is not convenient to contrast between the core and classify faults. In order to express the characteristics of anisotropy of permeability of reservoir rock more clearly, a new method of permeability evaluation is put forward based on the study of previous permeability evaluation methods of reservoir rock and the permeability test of reservoir rock of different lithology. The geometric average of the three-dimensional permeability is used to represent the apparent permeability of the core, the relative relationship between the anisotropic permeability and the ratio of the geometric average to the arithmetic average of the three-dimensional permeability is used to quantitatively describe the degree of anisotropy. The results show that the new method can scientifically and comprehensively evaluate the anisotropy of rock permeability.
文章引用:孙振介, 郑军, 刘鸿博, 左银辉. 岩石渗透率各向异性评价新方法[J]. 地球科学前沿, 2019, 9(2): 44-53. https://doi.org/10.12677/AG.2019.92006

参考文献

[1] Muskat, M. (1982) The Flow of Homogeneous Fluids through Porous Media. International Human Resources Development Corpration, Boston, 169-175.
[2] Green korn, R.A. and Johnson, C.R. (1964) Directional Permeability of Heterogeneous Anisotropic Porous Media. Society of Petroleum Engineers, 4, 115-123.
[3] Mast, R.F. (1963) Sedimentary Structures, Sand Shape Fabrics, and Permeability II. Journal of Geology, 71, 548-565. [Google Scholar] [CrossRef
[4] Gray, D.H. and Fatt, I. (1963) The Effect Stress on Permeability of Sandstone Cores. Society of Petroleum Engineers, 3, 95-100. [Google Scholar] [CrossRef
[5] Greenkorn, R.A., Johnson, C.R. and Shallenberger, L.K. (1964) Directional Permeability of Heterogeneous Anisotropic Porous Media. Society of Petroleum Engineers, 4, 124-132. [Google Scholar] [CrossRef
[6] 高稚文, 马志元. 柱状岩心水平渗透率张量的测量解释方法[J]. 石油学报, 1991, 12(4): 75-79.
[7] 郭大立, 曾晓慧, 江茂泽. 计算各向异性岩心渗透率的方法研究[J]. 水动力学研究与进展, 2004, 19(1): 61-64.
[8] 刘月田, 郭分乔, 涂彬, 等. 全岩心非均匀径向渗流各向异性渗透率测定方法[J]. 石油学报, 2005, 26(6): 66-68.
[9] 孙东升, 李阿伟, 王红才, 等. 低渗砂岩储层渗透率各向异性规律的实验研究[J]. 地球物理学进展, 2012, 27(3): 1101-1106.
[10] 郑新卫, 刘新华, 马天游, 等. 全直径岩心孔深分析技术[J]. 录井工程, 2013, 24(2): 27-30.
[11] 鲍云杰, 曹婷婷, 翟怡. 岩样三向渗透率测定方法实验研究[J]. 分析仪器, 2015(1): 101-104.
[12] 王端平, 周涌沂, 马泮光, 等. 方向性岩石渗透率的矢量特性与计算模型[J]. 岩土力学, 2005, 26(8): 1294-1297.
[13] 王相. 各向异性岩石方向渗透率计算模型[J]. 科学技术与工程, 2013, 13(17): 5037-5039.
[14] 王建民. 顺宁油田长21低渗砂岩储集层非均质性特征及其开发意义[J]. 石油勘探与开发, 2007, 34(2): 170-174.
[15] 田景春, 刘伟伟, 王峰, 等. 鄂尔多斯盆地高桥地区上古生界致密砂岩储层非均质性特征[J]. 石油与天然气地质, 2014, 35(2): 183-189.
[16] 王宇竹, 潘保芝. 渗透率各向异性测量和评价方法综述[J]. 地球物理学进展, 2017, 32(6): 2552-2559.
[17] 陈青, 闫长辉, 蒋晓红. 塔中4号油藏渗透率分布的非均质性及渗流方向研究[J]. 长安大学学报, 2003, 25(3): 29-32.
[18] Ma, Y., Pan, Z., Zhong, N., et al. (2016) Experimental Study of Anisotropic Gas Permeability and Its Relationship with Fracture Structure of Longmaxi Shales, Sichuan Basin, China. Fuel, 180, 106-115.
[19] 李传亮, 孔祥言. 渗透率参数的各向异性和不对称性的定量描述[J]. 新疆石油地质, 2000, 21(2): 128-129.
[20] 高超, 谢凌志, 熊伦, 等. 基于特低渗砂岩覆压试验渗透率方向性特征分析[J]. 岩土力学, 2016, 37(4): 948-955.