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首页> 外文期刊>International Journal of Heat and Mass Transfer >Dynamics of particle wetting in wet granulation: Micro-scale analysis
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Dynamics of particle wetting in wet granulation: Micro-scale analysis

机译:湿法制粒中颗粒润湿的动力学:微观分析

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Particle wetted surface area affects the probability of particles aggregation in the fluidized bed wet granulation process. Modeling the dynamics of binder spreading over particles and binder evaporation can help to determine the wetted area in time. To this end, a possible chain of events in the particle/droplet level has been proposed to reveal the effect of binder spreading and evaporation on granulation. Then, a second-order model has been introduced based on the key points of spreading, including the initial spreading radius, d*, and the equilibrium radius. The model is compatible with conventional laws that R(t) proportional to t(0.5) in the inertia-dominant regime and R(t) proportional to t(0.1) in the viscous dominant regime. The binder evaporation has been considered in two situations including the simultaneous evaporation with spreading and evaporation after spreading. In the latter situation, the evaporation model of a sessile droplet on a substrate was employed while in the former situation the evaporation model has been merged with the proposed spreading model. This model has been validated by experimental data and two available theoretical models of spreading. In addition to simplicity and no need for tuning parameter, the present model shows the acceptable accuracy in comparison with the other models. Finally, the effects of impact velocity, equilibrium contact angle, droplet diameter, and temperature on the dynamics of spreading diameter have been investigated using the present model. (C) 2019 Elsevier Ltd. All rights reserved.
机译:颗粒润湿的表面积影响流化床湿法制粒过程中颗粒聚集的可能性。对粘合剂散布在颗粒上和粘合剂蒸发的动力学进行建模可以帮助及时确定润湿区域。为此,已经提出了颗粒/液滴水平中可能的事件链,以揭示粘合剂散布和蒸发对造粒的影响。然后,基于扩展的关键点引入了二阶模型,包括初始扩展半径d *和平衡半径。该模型与常规定律兼容,惯性支配状态下的R(t)与t(0.5)成正比,粘性支配状态下的R(t)与t(0.1)成正比。在两种情况下考虑了粘合剂的蒸发,包括同时扩散和扩散以及扩散后蒸发。在后一种情况下,使用基质上无柄液滴的蒸发模型,而在前一种情况下,蒸发模型已与提议的扩散模型合并。该模型已通过实验数据和两个可用的理论扩散模型进行了验证。除了简单性和无需调整参数外,与其他模型相比,本模型还显示出可接受的精度。最后,使用本模型研究了冲击速度,平衡接触角,液滴直径和温度对铺展直径动力学的影响。 (C)2019 Elsevier Ltd.保留所有权利。

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