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Heat transfer between moving beds of solids and a vertical tube.

机译:固体移动床和垂直管之间的传热。

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Heat transfer to moving packed beds of solids has been studied extensively but predictions are usually specific to the experimenter's own equipment. In order to obtain a more general predictive equation, the heat transfer coefficient was measured for a single vertical tube immersed in a moving packed bed of glass beads, sand, or copper in air at atmospheric pressure and compared to measurements performed by independent researchers with various experimental configurations.; High speed photography was used to observe the motion of the particles as they flowed past the heated wall. The particle separation from the wall could not be determined. There was little interchange of the wall particles with the particles in the bulk beyond the wall layer. Likewise, the particles in the layer adjacent to the wall showed very little rotational or cross-flow motion.; A numerical method, based on the unsteady state conduction equation, was developed to predict the heat transfer coefficient between the wall and the flowing bed of solid particles. This method could be used to predict the experimental heat transfer coefficients obtained provided the correct value of the particle separation from the wall was used in the numerical solution. This separation cannot be predicted a priori so that the numerical method is, therefore, not suitable for predicting the heat transfer coefficient.; The experimental data showed good agreement with the analytic solution obtained by Mickley and Fairbanks (1) at long contact times. At short contract times, the data do not agree with the Mickley and Fairbanks solution but the heat transfer coefficient tends to level off at an asymptotic value.; An empirical correlation was obtained by which the contact time at which the data depart from the Mickley and Fairbanks solution may be predicted. The following equation, was found to be valid for the data of the present work and for data of other researchers who used different geometries in their work: {dollar}rm{lcub}tsb{lcub}cr{rcub}over dsb{lcub}p{rcub}rhosb{lcub}s{rcub}{rcub}{dollar} = 0.3622 + 9.691 L. This equation may be used in conjunction with the Mickley and Fairbanks solution to predict the heat transfer coefficient for a given flowing packed bed over a wide range of contact times.
机译:已经对传热到移动的固体填充床的传热进行了广泛的研究,但是预测通常是特定于实验人员自己的设备的。为了获得更通用的预测方程,对单个垂直管在大气压下浸入空气中的玻璃珠,沙子或铜的移动填充床中的传热系数进行了测量,并将其与独立研究人员进行的测量结果进行了比较。实验配置。高速摄影用于观察粒子流过加热壁时的运动。无法确定颗粒与壁的分离。壁颗粒与壁层以外的大部分中的颗粒几乎没有互换。同样,与壁相邻的层中的颗粒几乎没有旋转或错流运动。建立了基于非稳态传导方程的数值方法,以预测壁与固体颗粒流化床之间的传热系数。该方法可用于预测获得的实验传热系数,前提是在数值解中使用了与壁分离的正确值。这种分离不能被先验地预测,因此,数值方法不适用于预测传热系数。实验数据表明,在较长的接触时间下,Mickley和Fairbanks(1)的分析解决方案具有很好的一致性。在短合同时间内,数据与Mickley和Fairbanks解决方案不一致,但是传热系数趋于趋于渐近值。获得了经验相关性,通过该相关性可以预测数据偏离Mickley和Fairbanks解决方案的接触时间。发现以下等式适用于当前工作的数据以及其他使用不同几何形状的研究人员的数据:{ds} {rm} rm {lcub} tsb {lcub} cr {rcub} p {rcub} rhosb {lcub} s {rcub} {rcub} {dollar} = 0.3622 + 9.691L。该方程式可与Mickley和Fairbanks解决方案结合使用,以预测给定流动填充床在上方的传热系数广泛的接触时间。

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