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Study of cooling with solidification of a laminar thermodependent Herschel-Bulkley fluid flow in a convectively cooled annular duct

机译:对流冷却环形管道中层流依赖热的Herschel-Bulkley流体的凝固冷却研究

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摘要

This article presents a numerical analysis of cooling with solidification for laminar Herschel-Bulkley fluid flow in an annular duct. The outer cylinder is subject to uniform cooling with the surrounding sink temperature below the freezing temperature of the fluid. The inner cylinder is considered adiabatic. It is assumed that all the physical properties of the fluid except the consistencyK are constant. TheK-T relation used isK=a exp (−bT). Under this cooling condition, the thermal entrance region consists of two parts. The first one is a liquid-solidification free zone. The second one corresponds to the region where the solidification grows inward along the annular duct. The problem is governed by nine independent dimensionless numbers. Here, we focus on the effect of the rheological parameters and the thermo-dependency ofK on the dynamic and thermal fields. The effects of the rheological parameters are analyzed through the flow behavior indexn, and the relative dimension of the plug core flowap e . Concerning theK-T variation effects, they can be described by the Pearson numberPn. Numerical results are obtained for the liquid-solidification free lengthz f , liquid-solid interface profile, pressure drop, axial velocity evolution, plug core dimension and local Nusselt number. They indicate how the effect ofPn depends onap e andn.
机译:本文介绍了环形管道中层状Herschel-Bulkley流体流动的凝固冷却冷却数值分析。外筒经受均匀的冷却,周围的水槽温度低于流体的冻结温度。内圆柱体被认为是绝热的。假设除了稠度K之外,流体的所有物理特性都是恒定的。所使用的K-T关系为K = a exp(-bT)。在这种冷却条件下,热入口区域由两部分组成。第一个是无液体凝固区。第二个区域对应于凝固沿环形管道向内生长的区域。该问题由9个独立的无量纲数控制。在这里,我们关注流变参数和K对动态和热场的热依赖性的影响。流变参数的影响通过流动行为指数n以及塞芯流量的相对尺寸进行分析。关于K-T变化效应,可以用皮尔逊数Pn来描述。获得了有关液体凝固自由长度z f ,液固界面分布,压降,轴向速度演变,塞芯尺寸和局部Nusselt数值的数值结果。它们表明了Pn的作用如何依赖于和n。

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  • 来源
    《Acta Mechanica》 |2001年第2期|15-29|共15页
  • 作者单位

    Institut d'Aéronautique Université de Blida;

    Institut d'Aéronautique Université de Blida;

    LEMTA UMR 7563 (CNRS-INPL-UHP) ENSEM;

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