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A 3rd order upwind finite volume method for generalised Newtonian fluid flows

机译:广义牛顿流体流动的三阶迎风有限体积方法

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The non-Newtonian effects in the flow of non-Newtonian fluids that can be modelled with generalised Newtonian constitutive equations are investigated using a numerical scheme based on the finite volume formulation. Collocated arrangement of variables is used and the pressure-correction method in conjunction with the SIMPLE scheme is applied. In order to avoid the diffusive effects of low order schemes, the approximation of the convection terms is carried out using the QUICK differencing scheme, which is of third order of accuracy. For modelling viscous non-Newtonian behaviour, the Power-Law, Quemada and the modified Bingham and Casson models are employed. Validation of the code is carried out upon comparison with numerical data available in the literature. Exploiting the lid-driven cavity flow a twofold investigation is carried out regarding the non-Newtonian effects first by using different models and secondly by using the shear-thinning and shear-thickening attributes of the fluid.
机译:使用基于有限体积公式的数值方案,研究了可以用广义牛顿本构方程建模的非牛顿流体流动中的非牛顿效应。使用变量的并置布置,并结合SIMPLE方案应用压力校正方法。为了避免低阶方案的扩散效应,对流项的逼近是使用QUICK微分方案进行的,该方案具有三阶精度。为了建模粘性非牛顿行为,使用了Power-Law,Quemada以及改进的Bingham和Casson模型。通过与文献中可用的数值数据进行比较,对代码进行验证。利用盖驱动的腔体流动,对非牛顿效应进行了双重研究,首先通过使用不同的模型,其次通过使用流体的剪切稀化和剪切稠化属性。

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