Valverde J M, Castellanos A, Quintanilla M A
Departamento de Electronica y Electromagnetismo, Universidad de Sevilla, Avenida Reina Mercedes s/n, 41012 Sevilla, Spain.
Phys Rev E Stat Nonlin Soft Matter Phys. 2001 Aug;64(2 Pt 1):021302. doi: 10.1103/PhysRevE.64.021302. Epub 2001 Jul 18.
We have investigated the effect of vibrations on the stability of gas-fluidized beds of fine powders (particle size approximately 10 microm). The powder is uniformly fluidized by an adjustable gas flow that enables us to control the average solid volume fraction straight phi(0). The fluidized bed is then subjected to a vertical oscillatory motion of controlled amplitude and frequency. The response of the fluidized bed depends essentially on the value of straight phi(0). For straight phi(0)>0.28 the fluidized bed is in a weak solidlike regime, it has a mechanical strength, and particles are static. In this regime vibration causes compaction of the loosely packed bed. For straight phi(0)<0.28 the mechanical strength vanishes and stresses are carried by interstitial gas and collisions. In this fluidlike regime the fluidized bed displays a diffusive dynamics and particles aggregate due to the strong interparticle van der Waals forces. When vibration is applied the powder expands due to the partial disruption of aggregates. However at a critical value of the vibration amplitude A=A(c) either surface (sloshing) or flow (bubbling) instabilities develop. The nucleation of gas bubbles has been correlated to the saturation in particle diffusivity measured elsewhere. The size of the bubbles increases as A is further increased above A(c) and as the vibration frequency is reduced. Moreover, as it should be expected from the predictions of hydrodynamic models, A(c) is independent of cohesivity for particles of the same size and density.
我们研究了振动对细粉(粒径约为10微米)气固流化床稳定性的影响。通过可调节的气流使粉末均匀流化,这使我们能够控制平均固体体积分数φ(0)。然后使流化床进行振幅和频率可控的垂直振荡运动。流化床的响应主要取决于φ(0)的值。对于φ(0)>0.28,流化床处于弱固体状状态,它具有机械强度,颗粒静止不动。在这种状态下,振动会导致松散堆积床的压实。对于φ(0)<0.28,机械强度消失,应力由间隙气体和碰撞承担。在这种流体状状态下,流化床呈现出扩散动力学,并且由于颗粒间强大的范德华力,颗粒会聚集。当施加振动时,粉末会由于聚集体的部分破坏而膨胀。然而,在振动振幅A = A(c)的临界值时,会出现表面(晃动)或流动(鼓泡)不稳定性。气泡的形核与在其他地方测量的颗粒扩散率饱和有关。随着A进一步增加到A(c)以上以及振动频率降低,气泡尺寸会增大。此外,正如流体动力学模型预测所预期的那样,对于相同尺寸和密度的颗粒,A(c)与内聚性无关。