期刊文献+

复杂储层岩石脆性分析及应用研究 被引量:6

Brittleness Analysis of Rock and Its Application to Complex Reservoir
下载PDF
导出
摘要 脆性指数(BI)是储层压裂评价的一个重要参数,复杂储层往往具有矿物成分多样、结构致密等特点,与页岩油气开采有一定的相似性,其脆性主要受矿物含量和含水饱和度等因素影响。脆性指数根据获取方式不同,定义也不同,有基于矿物组成的,也有基于弹性模量(E)和泊松比(ν)。从孔裂隙介质弹性波动理论出发,系统分析了各因素对岩石脆性指数影响,给出弹性模量和泊松比定义的脆性指数由页岩推广至致密砂砾岩的理论基础。通过对比致密砂砾岩储层压裂前后脆性指数特征,研究脆性指数对储层压裂的指导意义,为压裂效果的评价提供技术支持。 Brittleness Index (BI) is a key parameter of reservoir fracturing evaluation. Complex reservoir is characterized by various mineral composition and tight structure, it is similar with shale rock in some aspect and brittleness is mainly affected by mineral content and water saturation. For different purposes, the definition of BI is different. Some are defined based on the mineral content, and some are defined based on the elastic parameters (Young Modulus and Poisson ratio). Based on the hole crack elastic wave theory, the effect of some factors on BI is analyzed systematically for tight glutenite reservoir. From the analysis, it is concluded that the brittleness index defined with Young Modulus and Poisson ratio can be generalized to tight glutenite reservoir. The BI is compared before and after the fracturing. The directive significance of BI for reservoir fracturing is researched, which provides the technology basis for reservoir fracturing.
出处 《测井技术》 CAS CSCD 2015年第4期486-490,共5页 Well Logging Technology
基金 偶极横波远探测数据处理及解释方法应用研究(GKB1403) 偶极横波远探测仪器及解释方法研究(JP13024) 国家科技重大专项(2011ZX05020-008) 国家自然科学基金(41174099)
关键词 声波测井 复杂储层 脆性分析 矿物分析 压裂 acoustic logging complex reservoir brittleness analysis mineral analysis fracturing
  • 相关文献

参考文献22

  • 1Roderick Perez Ahamar. Brittleness Estimation fromSeismic Measurements in Unconventional Reservoirs: Application to the Barnett Shale[D]. Oklahoma: uni- versity of Oklahoma, 2013.
  • 2Altindag R. Correlation of Specific Energy with Rock Brittleness Concepts on Rock Cutting [J]. The Journal of the South African Institute of Mining and Metallur- gy, 2003, 4: 163-172.
  • 3Jarvie D M, Hill R J, Ruble T E, et al. Unconven- tional Shale-gas Systems: the Mississippian Barnett Shale of North-central Texas as One Model for Ther- mogenic Shale-gas Assessment [J]. AAPG Bulletin, 2007, 91: 475-499.
  • 4Wang F P, Gale J F W. Screening Criteria for Shale gas Systems [J]. GCAGS Transactions, 2009, 59: 779-793.
  • 5Rickman R, Mullen M, Petre E, et al. A Practical Use of Shale Petrophysics for Simulation Design Opti- mization: All Shale Plays Are Not Clones of the Bar- nett Shale [J]. SEPl15258, 2008.
  • 6Goodway B, Perez M, Varsek J, et al. Seismic Petro- physics and Isotropic-anisotropic AVO Methods for Unconventional Gas Exploration[J]. The Leading Edge, 2010, 29(12): 1500-1580.
  • 7Hetenyi M. Handbook of Experimental Stress Analy- sis[M]. Hoboken: Wiley, 1966.
  • 8Ramsey J G. Folding and Fracturing of Rocks [M]. New York: McGraw-Hill, 1967.
  • 9Obert L, Duvall WI. Rock Mechanics and the Design of Structures in Rock [M]. Hoboken.. Wiley, 1967.
  • 10Grieser B, Bray J. Identification of Production Poten- tial in Unconventional Reservoirs [C]//SPE Produc- tion and Operations Symposium, 2007, SPE 106623.

二级参考文献33

  • 1崔志文,王克协,曹正良,胡恒山.多孔介质BISQ模型中的慢纵波[J].物理学报,2004,53(9):3083-3089. 被引量:21
  • 2巴晶.复杂多孔介质中的地震波传播机理研究[D]清华大学,清华大学2008.
  • 3Alexandre Schubnel,Philip M. Benson,Ben D. Thompson,Jim F. Hazzard,R. Paul Young.Quantifying Damage, Saturation and Anisotropy in Cracked Rocks by Inverting Elastic Wave Velocities[J]. Pure and Applied Geophysics . 2006 (5-6)
  • 4Budiansky B,O’’Connell R J.Bulk dissipation in heterogeneous media. Solid Earth Geophys Geotech . 1980
  • 5O’’Connell R J.A viscoelastic model of anelasticity of fluid saturated porous rocks. Physics and Chemistry of Porous Media . 1984
  • 6Hudson J A.Overall elastic properties of isotropic materials with arbitrary distribution of circular cracks. Geophysical Journal International . 1990
  • 7Biot MA.Theory of propagation of elastic waves in a fluid-saturated porous solid: Ⅰlow-frequency range. The Journal of The Acoustical Society of America . 1956
  • 8Boit MA.Theory of propagation of elastic waves in a fluid-saturated porous solid, I.Low-frequency range, II. Higherfrequency range. Journal of the Acoustical Society of America, The . 1956
  • 9Biot M A.Generalized theory of acoustic propagation in porous dissipative media. The Journal of The Acoustical Society of America . 1962
  • 10Dvorkin J,Nur A.Dynamic poroelasticity: A unified model with the squirt and the Biot mechanisms. Geophysics . 1993

共引文献72

同被引文献80

引证文献6

二级引证文献46

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