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Effects of inertia in the steady state pressurised flow of a non-Newtonian fluid between two curvilinear surfaces of revolution: rabinowitsch fluid model

机译:非牛顿流体在两个曲线旋转表面之间的稳态加压流中的惯性影响:rabinowitsch流体模型

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摘要

In many practical situations fluids are normally blended with additives (viscosity index improvers, viscosity thickeners, viscosity thinners) due to which they show pseudoplastic and dilatant nature which can be modelled as cubic stress model (Rabinowitsch model). The cubic stress model for pseudoplastic fluids is adopted because Wada and Hayashi have shown that the theoretical results with this model are in good agreement with the experimental results. The present theoretical analysis is to investigate the pseudoplastic effect along with the effect of rotational inertia on the pressure distribution, frictional torque and fluid flow rate of externally pressurised flow in narrow clearance between two curvilinear surfaces of revolution. The expression for pressure has been derived using energy integral approach. To analyse and discuss the effects of pseudoplasticity and fluid inertia on the pressure distribution, fluid flow rate and frictional torque, the examples of externally pressurised flow in the clearance between parallel disks and concentric spherical surfaces have been considered.
机译:在许多实际情况下,流体通常会与添加剂(粘度指数改进剂,粘度增稠剂,粘度稀释剂)混合,因为它们表现出假塑性和膨胀性,可以建模为三次应力模型(Rabinowitsch模型)。之所以采用伪塑性流体的三次应力模型,是因为Wada和Hayashi证明了该模型的理论结果与实验结果吻合良好。目前的理论分析是要研究假塑性效应以及旋转惯性对两个曲线曲面之间狭窄间隙中的外部加压流的压力分布,摩擦转矩和流体流速的影响。压力的表达式已使用能量积分方法得出。为了分析和讨论假塑性和流体惯性对压力分布,流体流速和摩擦转矩的影响,已经考虑了在平行盘和同心球面之间的间隙中的外部加压流的例子。

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