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A smoothed particle hydrodynamics-based fluid model with a spatially dependent viscosity: Application to flow of a suspension with a non-Newtonian fluid matrix

机译:具有与空间相关的粘度的基于平滑粒子流体力学的流体模型:应用于非牛顿流体矩阵的悬浮液的流动

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A smoothed particle hydrodynamics approach is utilized to model a non-Newtonian fluid with a spatially varying viscosity. In the limit of constant viscosity, this approach recovers an earlier model for Newtonian fluids of Espa?ol and Revenga (Phys Rev E 67:026705, 2003). Results are compared with numerical solutions of the general Navier-Strokes equation using the "regularized" Bingham model of Papanastasiou (J Rheol 31:385-404, 1987) that has a shear-rate-dependent viscosity. As an application of this model, the effect of having a non-Newtonian fluid matrix, with a shear-rate-dependent viscosity in a moderately dense suspension, is examined. Simulation results are then compared with experiments on mono-size silica spheres in a shear-thinning fluid and for sand in a calcium carbonate paste. Excellent agreement is found between simulation and experiment. These results indicate that measurements of the shear viscosity of simple shear-rate-dependent non-Newtonian fluids may be used in simulation to predict the viscosity of concentrated suspensions having the same matrix fluid.
机译:利用平滑粒子流体动力学方法来模拟具有空间变化粘度的非牛顿流体。在恒定粘度的极限下,该方法恢复了Espalol和Revenga的牛顿流体的早期模型(Phys Rev E 67:026705,2003)。使用具有剪切速率依赖性粘度的Papanastasiou的“正规化” Bingham模型(J Rheol 31:385-404,1987),将结果与通用Navier-Strokes方程的数值解进行比较。作为该模型的应用,研究了在中等密度的悬浮液中具有非牛顿流体基质(剪切速率依赖的粘度)的影响。然后,将模拟结果与在剪切稀化流体中的单一尺寸二氧化硅球和在碳酸钙浆中的沙子上的实验进行比较。在仿真和实验之间找到了极好的协议。这些结果表明,在模拟中可以使用简单的取决于剪切速率的非牛顿流体的剪切粘度的测量值来预测具有相同基质流体的浓缩悬浮液的粘度。

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