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HERSCHEL-BULKLEY VISCOPLASTIC FLOW IN TUBES OF NON-CIRCULAR CROSS-SECTION

机译:Herschel-Bulkley在非圆形横截面管中的粘液流

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Flow of a Herschel-Bulkley (H-B) fluid in tubes of non-circular cross-section in investigated analytically. This study complements results presented in [1] where the equation of motion was solved in tubes of arbitrary cross-section for Bingham type of fluids, and the shapes of plug zones centered on the tube axis and stagnant zones attached to the corners were predicted when the cross-section is triangular and square. In this paper we investigate the effect of the power index in the H-B model on the flow for values greater and lesser than unity, considering thus the shear-thinning and shear-thickening effects, which could not be accounted for with the Bingham model. The equation of motion is solved when the cross-section is an equilateral triangle or a square by means of the shape factor method previously introduced in [2]. Thus, shear-thickening and shear-thinning effects are accounted for and related to the tube geometry in predicting the existence and the extent of undeformed regions in the flow field.
机译:在分析研究的非圆形横截面管中的Herschel-Bulkley(H-B)流体流动。本研究补充了[1]中的结果,其中运动方程在弯曲型流体的任意横截面的管中求出,并且预测了以管轴和附着在拐角上的停滞区域为中心的插头区的形状横截面是三角形和正方形。在本文中,考虑到因此,考虑到剪切稀疏和剪切增厚效果,研究了对H-B模型的功率指数对H-B模型的影响。当通过先前在[2]中之前介绍的形状因子方法,横截面是等边三角形或正方形,运动方程求解。因此,剪切增厚和剪切薄效应被占据了管几何形状,以预测流场中的未变形区域的存在和内部变形的程度。

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