基于浆液黏度时空变化的水平裂隙岩体注浆扩散机制

doi:10.13722/j.cnki.jrme.2014.0958

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摘要速凝类浆液的双液混合注浆方式及其黏度时变特性导致浆液扩散区内黏度空间分布不均匀。基于此，认为速凝类浆液流型为具有黏度时变性的宾汉流体，研究其在静水条件下水平裂隙中的注浆扩散过程，建立了恒定注浆速率条件下考虑浆液黏度时空变化的水平裂隙注浆扩散理论模型，推导了浆液扩散区内的黏度及压力时空分布方程，进而得到注浆压力与注浆时间及浆液扩散半径的关系。通过与不考虑黏度空间不均匀性所得结果进行比较，说明考虑黏度空间不均匀的必要性。通过在数值计算模型中预定义黏度空间分布函数，实现了考虑黏度空间分布不均匀性的裂隙注浆数值模拟。通过理论分析、数值模拟与试验结果三者的对比，验证了理论分析及数值模拟的合理性，希望为实际注浆工程中注浆参数的确定提供一定借鉴。

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关键词 ：黏度时变性, 黏度空间分布不均匀, 裂隙注浆, 宾汉流体, 数值模拟

Abstract：Double liquid grouting mode of fast curing grouts leads to spatial uneven distribution of viscosity in diffusion region of slurry. Regarding fast curing grouts as Bingham liquid of time-dependent Behavior，in stationary water environment，diffusion process of slurry in horizontal crack is studied. Considering spatial uneven distribution of viscosity，theoretical model of grouting in horizontal crack at constant grouting rate is established. Space-time distribution equation of viscosity and pressure in diffusion region of slurry is derived，and the influence mechanism of grouting time and grouting diffusion radius on grouting pressure is obtained. Comparing with result when spatial distribution of viscosity is even，it is essential that considering spatial uneven distribution of viscosity. Predefining the spatial distribution function of viscosity in numerical model，numerical simulation of crack grouting process considering spatial uneven distribution of viscosity is realized. Comparing theoretical analysis，numerical simulation and test results，rationality of theoretical analysis and numerical simulation is verified. It is hoped that the results will be constructive to grouting parameters determination in practical engineering.

Key words： time-dependent behavior of viscosity spatial uneven distribution of viscosity crack grouting Bingham fluid numerical simulation

引用本文:

张庆松，张连震，张霄，刘人太，朱明听，郑东柱. 基于浆液黏度时空变化的水平裂隙岩体注浆扩散机制[J]. 岩石力学与工程学报, 2015, 34(06): 14-14.
ZHANG Qingsong，ZHANG Lianzhen，ZHANG Xiao，LIU Rentai，ZHU Mingting，ZHENG Dongzhu. GROUTING DIFFUSION MECHANISM IN HORIZONTAL CRACK BASED ON TEMPORAL AND SPATIAL VARIATION OF VISCOSITY. , 2015, 34(06): 14-14.

链接本文:

http://www.rockmech.org/CN/10.13722/j.cnki.jrme.2014.0958 或 http://www.rockmech.org/CN/Y2015/V34/I06/14

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