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Yield-power-law fluid propagation in water-saturated fracture networks with application to rock grouting

机译:屈服幂律流体在含水饱和裂缝网络中的传播及其在岩石注浆中的应用

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摘要

Cement grouting is widely applied in rock tunneling and underground construction to reduce groundwater inflow and increase the tightness of rock masses. The rock grouting process involves complex non-Newtonian grouts propagation in fracture networks. In this study, a two-phase flow model extended for yield-power-law fluid (e.g., cement grout) propagation in water-saturated fracture networks is presented. The effective transmissivity is scaled from analytical solutions for single-phase yield-power-law fluids flow between a pair of smooth parallel plates. This extended two-phase flow model for fracture networks is verified based on a unique set of experimental data. The full experiment dataset is presented in this work for the first time. Impacts of rheological parameters and time-dependent rheological properties of injected yield-power-law fluids on propagation processes are investigated through numerical simulations. A measure referred to as the propagation volume fraction is defined as an indicator of the propagation process. The results generally show that the rheological properties significantly affect the evolution of the propagation volume fraction. The propagation rate reduces with increased yield stress, consistency index and flow index. The two-phase flow of yield-power-law fluid propagation in a heterogeneous fracture network is also simulated, showing that the heterogeneity of fracture apertures may significantly affect the propagation process. For the heterogeneous case, with two-point distribution of apertures, the propagation volume fraction can be represented by using the harmonic mean aperture. Since the yield-power-law constitutive model covers a wide range of non-Newtonian fluids, the results presented in this work can be used for studying non-Newtonian fluid propagation in a variety of homogeneous or heterogeneous fracture networks, which can be used for rock grouting design.
机译:水泥灌浆广泛用于岩石隧道和地下建筑中,以减少地下水流入并增加岩体的密实性。岩石灌浆过程涉及复杂的非牛顿灌浆在裂缝网络中的传播。在这项研究中,提出了扩展为屈服幂律流体(例如水泥浆)在水饱和裂缝网络中传播的两相流模型。有效透射率是根据分析解决方案来缩放的,该解决方案用于在一对平滑的平行板之间流动的单相屈服幂律流体。基于一组独特的实验数据验证了这种扩展的裂缝网络两相流模型。完整的实验数据集首次出现在这项工作中。通过数值模拟研究了流变参数和注入的屈服幂律流体随时间变化的流变特性对传播过程的影响。称为传播体积分数的度量定义为传播过程的指标。结果通常表明,流变性质显着影响传播体积分数的演变。随着屈服应力,稠度指数和流动指数的增加,传播速率降低。还模拟了屈服力定律流体在非均质裂隙网络中的两相流动,表明裂隙孔的非均质性可能会显着影响传播过程。对于异质情况,孔径为两点分布,可以使用谐波平均孔径来表示传播体积分数。由于屈服力定律本构模型涵盖了广泛的非牛顿流体,因此本研究结果可用于研究非牛顿流体在各种均质或非均质裂缝网络中的传播,可用于岩石注浆设计。

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