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Shear Banding in 4:1 Planar Contraction

机译:4:1平面收缩中的剪切带

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摘要

We study shear banding in a planar 4:1 contraction flow using our recently developed two-fluid model for semidilute entangled polymer solutions derived from the generalized bracket approach of nonequilibrium thermodynamics. In our model, the differential velocity between the constituents of the solution allows for coupling between the viscoelastic stress and the polymer concentration. Stress-induced migration is assumed to be the triggering mechanism of shear banding. To solve the benchmark problem, we used the OpenFOAM software package with the viscoelastic solver RheoTool v.2.0. The convection terms are discretized using the high-resolution scheme CUBISTA, and the governing equations are solved using the SIMPLEC algorithm. To enter into the shear banding regime, the uniform velocity at the inlet was gradually increased. The velocity increases after the contraction due to the mass conservation; therefore, shear banding is first observed at the downstream. While the velocity profile in the upstream channel is still parabolic, the corresponding profile changes to plug-like after the contraction. In agreement with experimental data, we found that shear banding competes with flow recirculation. Finally, the profile of the polymer concentration shows a peak in the shear banding regime, which is closer to the center of the channel for larger inlet velocities. Nevertheless, the increase in the polymer concentration in the region of flow recirculation was significantly larger for the inlet velocities studied in this work. With our two-fluid finite-volume solver, localized shear bands in industrial applications can be simulated.
机译:我们使用最近开发的半流体纠缠聚合物溶液的两流体模型研究平面4:1收缩流动中的剪切带,该模型由非平衡热力学的广义托架方法得出。在我们的模型中,溶液成分之间的速度差异允许粘弹性应力与聚合物浓度之间的耦合。应力诱发的迁移被认为是剪切带的触发机制。为了解决基准问题,我们使用了带有粘弹性求解器RheoTool v.2.0的OpenFOAM软件包。使用高分辨率方案CUBISTA离散对流项,并使用SIMPLEC算法求解控制方程。为了进入剪切带状态,入口处的均匀速度逐渐增加。收缩后由于质量守恒,速度增加。因此,首先在下游观察到剪切带。尽管上游通道中的速度分布仍然是抛物线形,但相应的分布在收缩后变为塞子状。与实验数据一致,我们发现剪切带与流动再循环竞争。最后,聚合物浓度的分布在剪切带状区域中显示一个峰值,对于较大的入口速度,该峰值更靠近通道的中心。然而,对于这项工作中研究的入口速度,在流动再循环区域中聚合物浓度的增加明显更大。使用我们的双流体有限体积求解器,可以模拟工业应用中的局部剪切带。

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