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首页> 外文期刊>FDMP: Fluid Dynamics & Materials Processing >A Finite Element Investigation of Elastic Flow Asymmetries in Cross-Slot Geometries Using a Direct Steady Solver
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A Finite Element Investigation of Elastic Flow Asymmetries in Cross-Slot Geometries Using a Direct Steady Solver

机译:使用直接稳态求解器的缝隙几何中的弹性流动不对称性的有限元研究

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摘要

Numerical investigations of purely-elastic instabilities occurring in creeping flows are reported in planar cross-slot geometries with both sharp and round corners. The fluid is described by the upper-convected Maxwell model, and the governing equations are solved using the finite element technique based on a steady (non-iterative) direct solver implemented in the POLYFLOW commercial software (version 14.0). Specifically, extensive simulations were carried out on different meshes, with and without the use of flow perturbations, for a wide range of rheological parameters. Such simulations show the onset of flow asymmetries above a critical Deborah number (De). The effect of rounding the corners is also addressed. The numerical results obtained are found to be in good quantitative agreement with previously published numerical results.
机译:在具有尖角和圆角的平面缝隙几何中报告了蠕变流中发生的纯弹性不稳定性的数值研究。流体由上层对流的麦克斯韦(Maxwell)模型描述,控制方程使用有限元技术求解,该技术基于在POLYFLOW商业软件(版本14.0)中实现的稳定(非迭代)直接求解器。具体而言,对于各种流变参数,在有或没有使用流动扰动的情况下,在不同的网格上进行了广泛的模拟。这样的模拟显示出超过临界Deborah数(De)的流动不对称现象的开始。还解决了四角的影响。发现获得的数值结果与先前公开的数值结果在定量上吻合良好。

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