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裂隙岩体流固耦合双重介质模型的有限元计算
A finite element coupling between deformation-seepage in double porosity rock mass
【摘要】 基于孔隙-裂隙岩体的双重孔隙介质流固耦合计算的微分方程,利用伽辽金有限元法提出的相应有限元公式,并基于岩体分类指标(RQD,RMR)提出了与岩体应力状态相关的渗透系数计算公式。编制了相应的有限元程序并给出了应用算例,将计算结果与相关文献作了比较,得出相关结论。
【Abstract】 An approach, which is based on the double porosity concept and takes into account pore deformation, has been presented to derive a set of coupled differential equation governing behaviour of porous fissured media. The finite element technique and code has been employed as the numerical methods for the solution of these equations by using of Galerkin finite element methods. Relations relating to rock classification rating RQD and RMR are developed to define changes in effective porosity and permeability that result from the redistribution of strains in disturbed rock mass. At last, an applied example is presented; the results are compared with ones of previous works.
【Key words】 double porosity media; seepage-stress coupled analysis; fissured material;
- 【文献出处】 岩土力学 ,Rock and Soil Mechanics , 编辑部邮箱 ,2003年05期
- 【分类号】TU463
- 【被引频次】67
- 【下载频次】963