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Acceleration motion of geometric and spherical particles in two dimensions and implications in design of continuous sedimentation rectangular tanks

机译:二维几何和球形颗粒的加速运动及其对连续沉降矩形水箱设计的启示

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The design procedure outlined by Camp (1946) for design of continuous gravity sedimentation tank was revisited. The viscous effects of flowing fluid were included in the model by development of the velocity profile of the fluid in the horizontal direction. The transient motion of the spherical and geometric particles unhindered prior to reaching terminal settling velocity, was simulated using a desktop computer. The governing equations in two dimensions, vertical and horizontal were written in terms of velocity of the particle and the drag coefficient in transient motion was assumed to be of the same functional form as that obtained from empirical observations at steady state. The five constant expressions of Turton and Levenspiel (1989) was used and the trajectory of the particle was obtained relative to the motion of the fluid by use of fifth order Runge-Kutta method of numerical integration. As the density of the particle and size of the particle increases, the acceleration zone of the particles increased in size. Deeper tanks have to be constructed for such systems. The geometric particles reached their terminal settling velocities sooner compared with the spherical particles. The pressure drop, throughput and separation efficiency trade-offs are discussed.
机译:重新讨论了Camp(1946)概述的用于设计连续重力沉降池的设计程序。通过开发流体在水平方向上的速度分布图,可以将流动流体的粘性效应包括在模型中。使用台式计算机模拟了在达到最终沉降速度之前不受阻碍的球形和几何粒子的瞬态运动。根据颗粒的速度写出二维和垂直控制方程,假定瞬态运动中的阻力系数与稳态下的经验观测具有相同的函数形式。使用了Turton和Levenspiel(1989)的五个常数表达式,并通过使用五阶Runge-Kutta数值积分方法相对于流体的运动获得了粒子的轨迹。随着颗粒的密度和颗粒尺寸的增加,颗粒的加速区的尺寸增加。必须为此类系统构造更深的水箱。与球形颗粒相比,几何颗粒更快地达到其最终沉降速度。讨论了压降,通量和分离效率的权衡。

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