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Modeling and Numerical Simulation of Yield Viscoplastic Fluid Flow in Concentric and Eccentric Annuli

机译:同心和偏心环空中的粘塑性流体屈服流动的建模和数值模拟

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Numerical solution of yield viscoplastic fluid flow is hindered by the singularity inherent to the Herschel-Bulkley model. A finite difference method over the boundary-fitted orthogonal coordinate system is util- ized to investigate numerically the fully developed steady flow of non-Newtonian yield viscoplastic fluid through concentric and eccentric annuli. The fluid rheology is described with the Herschel-Bulkley model. The numerical simulation based on a continuous viscoplastic approach to the Herschel-Bulkley model is found in poor accordance with the experimental data on volumetric flow rate of a bentonite suspension. A strict mathematical model for Herschel-Bulkley fluid flow is established and the corresponding numerical procedures are proposed. However, only the case of flow of a Herschel-Bulkley fluid in a concentric annulus is resolved based on the presumed flow stnicture by using the common optimization technique. Possible flow structures in an eccentric afinulus are presumed, and further challenges in numerical simulation of the Herschel-Bulkley fluid flow are suggested.
机译:Herschel-Bulkley模型固有的奇异性阻碍了屈服粘塑性流体流动的数值解。利用边界拟合正交坐标系的有限差分方法,对非牛顿屈服粘塑性流体通过同心和偏心环空的完全稳定流动进行数值研究。流体流变学用Herschel-Bulkley模型描述。根据膨润土悬浮液体积流量的实验数据,发现基于连续粘塑性方法的Herschel-Bulkley模型的数值模拟效果不佳。建立了Herschel-Bulkley流体流动的严格数学模型,并提出了相应的数值程序。但是,仅使用假定的流动技术,通过使用常见的优化技术就可以解决Herschel-Bulkley流体在同心环空中流动的情况。推测了偏心孔中可能的流动结构,并提出了在Herschel-Bulkley流体流动数值模拟中的进一步挑战。

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