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›› 2014, Vol. 14 ›› Issue (3): 535-540.

• 综述 • 上一篇    

黏性颗粒流态化的气固流动模型研究进展

张永俊 王嘉骏 顾雪萍 冯连芳   

  1. 浙江大学化学工程与生物工程学系 浙江大学化学工程与生物工程学系,化学工程联合国家重点实验室 浙江大学 化学工程联合国家重点实验室聚合反应工程分室 浙江大学 化学工程联合国家重点实验室聚合反应工程分室
  • 收稿日期:2014-03-21 修回日期:2014-04-30 出版日期:2014-06-20 发布日期:2014-06-20
  • 通讯作者: 王嘉骏

Research Progress in Numerical Models on Gas-Solid Fluidization of Cohesive Particles

ZHANG Yong-jun WANG Jia-jun GU Xue-ping FENG Lian-fang   

  1. Department of Chemical and Biological Engineering, Zhejiang University State Key Laboratory of Chemical Engineering (Polymer Reaction Engineering Division), Zhejiang University State Key Laboratory of Chemical Engineering (Polymer Reaction Engineering Division), Department of Biochemical and Chemical Engineering, State Key Laboratory of Polymer Reaction Engineering, Zhejiang University
  • Received:2014-03-21 Revised:2014-04-30 Online:2014-06-20 Published:2014-06-20
  • Contact: WANG Jia-jun

摘要: 黏性颗粒间存在较强的范德华力、液体桥力、静电力等黏附力作用,在流态化时易发生聚团现象,影响流化床的正常操作. 连续介质模型、离散颗粒模型和拟颗粒模型用于研究颗粒聚团流态化行为时各有优缺点. 基于欧拉方法的连续介质模型无法具体描述颗粒间的相互作用;采用拉格朗日法则能从颗粒微观受力、颗粒碰撞、聚团流动等多尺度研究黏性颗粒的流态化特性. 但受限于巨大的运算量,离散颗粒模型模拟的颗粒数有限,拟颗粒模型目前仅适合处理纳微尺度问题. 随着高性能计算机的发展和普及,基于拉格朗日法的黏性颗粒流动模型应用前景广阔.

关键词: 流态化, 黏性颗粒, 聚团, 欧拉法, 拉格朗日法

Abstract: The agglomeration of cohesive particles in fluidization process is due to the inter-particle forces such as van der Waals force, liquid bridging force and electrostatic force, which affects the normal operation of fluidized bed reactors. The continuum, discrete particle and pseudo-particle models have their advantages and disadvantages in investigation of the agglomerating fluidization behavior. The continuum model based on Eulerian method can not describe the specific interaction between cohesive particles, while the numerical model based on Lagrangian method shows great advantages in multi-scale studies on the fluidization of cohesive particles in terms of mechanic analysis, particle collision and agglomeration flow. However, the discrete particle model can only be used to simulate a finite number of particles and the pseudo-particle model only works well for the micro-scale systems, due to the tremendous amount of computing. With the development of high performance computers, the Lagrangian methods will have wide application prospects.

Key words: fluidization, cohesive particles, agglomerate, Eulerian method, Lagrangian method

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