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Viscoelastic flow analysis using the software OpenFOAM and differential constitutive equations

机译:粘弹性流量分析使用软件开液和差分构成方程

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摘要

Viscoelastic fluids are of great importance in many industrial sectors, such as in food and synthetic polymers industries. The rheological response of viscoelastic fluids is quite complex, including combination of viscous and elastic effects and non-linear phenomena. This work presents a numerical methodology based on the split-stress tensor approach and the concept of equilibrium stress tensor to treat high Weissenberg number problems using any differential constitutive equations. The proposed methodology was implemented in a new computational fluid dynamics (CFD) tool and consists of a viscoelastic fluid module included in the OpenFOAM, a flexible open source CFD package. Oldroyd-B/UCM, Giesekus, Phan-Thien-Tanner (PTT), Finitely Extensible Nonlinear Elastic (FENE-P and FENE-CR), and Pom-Pom based constitutive equations were implemented, in single and multimode forms. The proposed methodology was evaluated by comparing its predictions with experimental and numerical data from the literature for the analysis of a planar 4:1 contraction flow, showing to be stable and efficient.
机译:粘弹性液体在许多工业领域具有重要意义,例如食品和合成聚合物行业。粘弹性液的流变响应非常复杂,包括粘性和弹性效果的组合和非线性现象。该工作提出了一种基于分裂应力张量方法的数值方法,以及平衡应力张量的概念,使用任何差分构成方程处理高Weissenberg数问题。所提出的方法在新的计算流体动力学(CFD)工具中实施,并且由包括在OpenFoam中的粘弹性流体模块组成,柔性开源CFD封装。 Oldroyd-B / UCM,Giesekus,PTT),有限的可扩展非线性弹性(FENE-P和FENE-CR)和基于POM-POM的本构方程,以单一和多模形式实施。通过将其预测与来自文献的实验和数值数据的预测进行比较来评估所提出的方法,以分析平面图4:1收缩流动,显示出稳定和有效。

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