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Numerical Simulation of Jet-Lifting under Variable Gravity Field

机译:可变重力场下喷射升降的数值模拟

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We conducted a series of numerical simulations to investigate the efficiency of a pneumatic method to convey lunar soil under earth (9.8 ms~(-2)) and lunar (1.62 ms~(-2)) gravity field. This numerical modeling was based on PFC2D with a fluid and particle coupling functions. During simulations, air jet at various pressures was injected into a 0.2 m diameter and 2m long tube that was filled with 8 mm diameter spherical particles. It was determined that the pressure of 5×10~3 Pa was enough to loft particles at lunar gravity but not at earth gravity. Thus the jet-lifting method under reduced gravity conditions will be more efficient and will require the utilization of less injected gas than when used under Earth gravity conditions. Increasing the pressure to 10~4 Pa was enough to loft particles at earth gravity. When the air injection pressure was decreased to 10~3 Pa, the lofting under both gravitational fields ceased. We postulate that one of the important parameters in the fluidization of a bed of particles is the friction acting between neighboring particles. If the injected fluid cannot overcome such frictional forces, the sample would not be fluidized. As the more detailed observation suggest, this may be the major reason why at lower air pressures only the particles subjected to lunar gravity can successfully be jet-lifted.
机译:我们进行了一系列数值模拟,以研究气动方法在地球下输送月球土壤的效率(9.8ms〜(-2))和月球(1.62ms〜(-2))重力场。该数值建模基于PFC2D,具有流体和颗粒耦合功能。在仿真期间,将各种压力的空气射流注入0.2米直径和2M长管,填充有8mm的球形颗粒。确定5×10〜3Pa的压力足以在月球重力下的阁楼颗粒,但不是在地球重力。因此,在减小重力条件下的喷射升降方法将更有效,并且需要利用较少的注射气体,而不是在地球重力条件下使用时的喷射气体。将压力增加到10〜4 pa足以在地球重力下倾斜粒子。当空气喷射压力降低至10〜3Pa时,在两种引力场下停止升波。我们假设颗粒床流化中化的重要参数之一是作用在相邻颗粒之间的摩擦。如果注入的流体不能克服这种摩擦力,则样品不会流化。随着更详细的观察表明,这可能是在较低的空气压力下只能成功地喷射射流后的颗粒的主要原因。

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