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Flow dynamics of spherical grains through conical cardboard hoppers

机译:通过锥形纸板料斗的球形谷物的流动动态

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The gravity-driven flow of monodisperse spherical grains of different nature and diameter d, through conical cardboard hoppers, has been studied as function of the orifice diameter D for different values of the aperture angle (similar to 3 degrees divided by 15 degrees) at large grains conditions (D10d). The mass flow rate trend function has displayed, at the lowest angles, a series of linear tracts, with increasing slope, delimited by approximately odd integers of the grains diameter. The linear tracts have been associated to different flow rate regimes, governed by the formation, at the bottom of the granular column, of short-lived arches of quantized size (similar to 5d, similar to 7d, similar to 9d, ...), acting as brakes to flow, by their detachment and ejection from the hopper. This mechanism of events should give rise to a modulation of the flow whose frequency was effectively measured, for the arches of similar to 5d size, by analyzing the signal produced by the falling grains on a microphone. The data of mass flow rate W, as function of the orifice diameter D, have shown, on average, a growth following the 5/2 power-law function, as foreseen by the well-known Beverloo law. Here we analyze the simplified expression of the mass flow rate with the dimension of the square root of the acceleration of gravity, which shows only a slight dependence on the aperture angle of the hopper. The jamming of grains at the outlet opening has been also investigated throughout the transition region at D similar to 3d divided by 4d, which characterizes the passage from the blocked to the continuous flow for few tens thousand grains, by an optical method and by measuring the frequency of the clogging events.
机译:通过锥形纸板料斗的不同性质和直径D的单分散球形颗粒的重力驱动流动已经研究了孔径直径D的孔径D的功能(类似于3度除以15度)的功能谷物条件(D10D)。质量流量趋势函数以最低角度显示出一系列线性束,随着斜率的增加,由晶粒直径的大约奇数整数界定。线性束与不同的流量制度相关联,这些流量制度由地层管辖,在粒状柱的底部,量化尺寸的短缘拱形(类似于5d,类似于7d,类似于9d,...) ,作为刹车流动,通过他们的脱离和从料斗中喷射来流动。通过分析由麦克风上的下降颗粒产生的信号,这种事件的这种事件机制应该产生频率被有效地测量频率的频率的流量。根据众所周知的Beverloo Laver预见,质量流量W的质量流速W作为孔口直径D的功能示出了5/2动力法函数之后的生长。在这里,我们将质量流速的简化表达与重力加速度的平方根的尺寸分析,这仅显示对料斗的孔角的略微依赖性。在与3D类似于4D的D除以4D的D中的D 3D的整个过渡区域也已经研究了出口开口的血管,其特征在于通过光学方法表征从阻塞到连续流动的通道几十一万颗粒。堵塞事件的频率。

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