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Euler-Euler modeling of a gas-solid bubbling fluidized bed with kinetic theory of rough particles

机译:粗颗粒动力学理论气固鼓泡流化床的Euler-Euler模型

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Kinetic theory of granular flow is extended for rough particles. Both the translational and rotational granular temperatures are introduced to characterize the random fluctuations of particles. Sliding and sticking mechanisms are distinguished in the binary collision model with the friction coefficient and coefficients of normal and tangential restitution. Collision integrals are performed to produce new expressions of the constitutive relations for rough particles. Flat wall boundary conditions for rough particles are proposed according to the particle-wall collisions. The present model is incorporated in Euler-Euler simulations of a bubbling gas-solid fluidized bed. The computed bed expansion dynamics and flow patterns are validated with experimental measurements and Euler-Lagrange simulations. The ratio of rotational to translational granular temperatures is found to be influenced by the particle volume fraction and the fluidization velocity. Comparison among the present model, the original smooth particle model and another rough particle model is also carried out.
机译:颗粒流动的动力学理论扩展到了粗颗粒。引入平移和旋转颗粒温度以表征颗粒的随机波动。在二元碰撞模型中,滑动和粘着机制的区别在于摩擦系数以及法向和切向恢复系数。进行碰撞积分以生成粗糙粒子本构关系的新表达式。根据颗粒壁碰撞提出了粗糙颗粒的平壁边界条件。本模型并入了鼓泡的气固流化床的Euler-Euler模拟。通过实验测量和Euler-Lagrange模拟验证了计算得出的床层膨胀动力学和流型。发现旋转与平移颗粒温度的比率受颗粒体积分数和流化速度的影响。还比较了当前模型,原始光滑粒子模型和另一个粗糙粒子模型。

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