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Numerical modeling of viscoelastic flows using equal low-order finite elements

机译:使用相等的低阶有限元进行粘弹性流动的数值模拟

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A mixed finite element scheme abbreviated as I_PS_DEVSS_CNBS scheme for modeling viscoelastic flow problems is presented. The finite incremental calculus (FIC) pressure stabilization process and the discrete elastic-viscous stress-splitting method (DEVSS) are introduced into the general framework of the iterative version of the fractional step algorithm with the use of the Crank-Nicolson-based splitting. Inconsistent streamline upwinding method (SU) is employed to spatially discretize the constitutive equation of viscoelastic fluids. Equal low-order finite elements which violate the LBB compatibility conditions are successfully used in the proposed scheme. In addition, the Oldroyd-B and the FIT models have been integrated into the proposed scheme to solve the 4:1 sudden contraction flow problem. The numerical results demonstrate prominent stability and accuracy of both pressure and stress distributions over the flow domains provided by the proposed scheme within the Weissenberg number range studied in the present work, as compared with the reference solutions reported in the literatures.
机译:提出了一种用于模拟粘弹性流动问题的混合有限元格式,简称为I_PS_DEVSS_CNBS。借助基于Crank-Nicolson的拆分,将有限增量演算(FIC)压力稳定过程和离散弹性-粘应力分解方法(DEVSS)引入了分数步长算法迭代版本的通用框架。不一致的流线上绕方法(SU)用于在空间上离散粘弹性流体的本构方程。在提出的方案中成功使用了违反LBB相容性条件的相等低阶有限元。此外,Oldroyd-B和FIT模型已集成到所提出的方案中,以解决4:1的突然收缩流动问题。数值结果表明,与文献中报道的参考解决方案相比,在本工作中研究的Weissenberg数范围内,所提出的方案所提供的流动域内压力和应力分布的稳定性和准确性均显着。

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