1992
DOI: 10.1002/cjce.5450700506
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Multi‐dimensional model of a spouted bed

Abstract: A multi‐dimensional model is developed to describe the fluid and particle dynamic behaviour of spouted beds. The position of the spout‐annulus interface is determined by a variational analysis. Two‐fluid equations are used to represent gas and solids motions in the spout while the vector Ergun equation and soil mechanics equations are employed to describe, respectively, gas and solids behaviour in the annulus. Using numerical finite difference methods, the set of governing equations is solved subject to carefu… Show more

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Cited by 34 publications
(10 citation statements)
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“…It almost disappears for the highest gas flow rate but shows up in the fountain region as noted below. This shift has been predicted by Krzywanski (1992) and arises due to radial movement of particles and particle-particle collisions in the spout. From Figure 5 it is also noted that increasing gas flow causes the local particle velocity to increase throughout the entire spout.…”
Section: Particle Velocities In the Spoutsupporting
confidence: 54%
“…It almost disappears for the highest gas flow rate but shows up in the fountain region as noted below. This shift has been predicted by Krzywanski (1992) and arises due to radial movement of particles and particle-particle collisions in the spout. From Figure 5 it is also noted that increasing gas flow causes the local particle velocity to increase throughout the entire spout.…”
Section: Particle Velocities In the Spoutsupporting
confidence: 54%
“…The denser central zone is probably associated with radial movement of solid particles and particle-particle collisions in the spout. It is notable that a central denser zone was predicted for some conditions recently by Krzywanski (1992). The denser central zone also exists in the fountain region as one can see from Figure 6.…”
Section: Voidage Profiles In the Spoutmentioning
confidence: 52%
“…A modified model was employed by Day et al (1987) to predict axial variations of radially averaged voidage and particle velocity in the spout at minimum spouting conditions. Krzywanski et al (1992) developed a multi-dimensional model to describe the gas and particle dynamic behaviour in spouted beds. San José et al (1998) obtained the horizontal component of velocity and the trajectories of particles by solving the mass conservation equation in a conical spouted bed.…”
Section: Solid Momentum Equation Wherementioning
confidence: 99%