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PACKED BED CHARACTERISTICS FOR BINARY IRREGULAR PARTICLE SYSTEMS

机译:二元不规则粒子系统的打包床特征

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Packed beds are characterized by such factors as representative sizes for irregular particles, their distribution, porosity, and shape parameters under fluid flow conditions with interesting the pressure loss. And previous researches have been mainly analyzed under the conditions that the particles have a set of a certain diameter and one of various porosity functions. These may leave include compensative relations between the two. Previously, we determined the specific surface area diameter for irregular particles of which surface area and volume were determined beforehand, via image (contour) analysis aided by the Fourier transformation, and we also extended the Fourier method to multiple particles system. The present report includes the flow experiments through one irregular but sieve-sorted particles bed and through binary mixtures of different shapes and sizes. As the result, we confirmed that the well known Blake-Kozeny-Carman's equation for the porosity function was applicable to all runs and the estimated specific surface area diameter and its additive one for binary systems were expectedly effective. In this paper, the estimation method of the diameter, effects of binary particles layers configuration, and mixing ratio, and the special case of spherical particles are included.
机译:填充床的特征在于不规则颗粒的代表性尺寸,分布,孔隙率和在流体流动条件下具有有趣的压力损失的形状参数等因素。并且以前的研究主要是在颗粒具有一定直径的集合和各种孔隙率函数之一的条件下进行分析的。这些可能包括两者之间的补偿关系。以前,我们通过傅里叶变换的图像(轮廓)分析,预先确定了表面积和体积预先确定的不规则粒子的比表面积直径,并将傅里叶方法扩展到多粒子系统。本报告包括通过一个不规则但经过筛分的颗粒床以及通过不同形状和大小的二元混合物进行的流动实验。结果,我们证实了孔隙率函数的众所周知的布雷克-科泽尼-卡曼方程适用于所有实验,并且估计的比表面积直径及其对二元体系的加和效应是有效的。本文包括直径的估计方法,二元颗粒层结构的影响,混合比以及球形颗粒的特殊情况。

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