首页> 外文期刊>Powder Technology: An International Journal on the Science and Technology of Wet and Dry Particulate Systems >Analytical description of solid particles kinematics due to a fluid flow and application to the depiction of characteristic kinematics in cold spraying
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Analytical description of solid particles kinematics due to a fluid flow and application to the depiction of characteristic kinematics in cold spraying

机译:固体颗粒的分析描述由于流体流动及其在冷喷涂中的特征运动学的应用中的应用

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摘要

In several multiphase flow applications such as fluidization, thermal spraying, atomization manufacturing and so on, the Newton's law is widely enacted to formulate the particle/fluid kinematic interaction and then to compute particles kinematics. This paper provides analytical solutions of the Newton's law in its time-dependent formulation or simplified formulation, the latter being a reduction of the time dependent problem into a spatial description of the particle motion. It was found that the velocity solution is strictly similar in both cases so that the simplified formulation is viable. The W_(1) branch of the Lambert's function yields the analytical particle residence time and the particle velocity which enable to characterize particle kinematics and capabilities of cold spraying. Typical particles residence time is of about 10(-7)-10(-6) s and a typical characteristic duration is of about 10(-4)10(-3) s to produce a deposit layer. This explains the high productivity rate of cold spraying among innovative additive manufacturing processes. Theoretical limitations of cold spraying are depicted using analytical solutions. Variances of particles velocity are mapped depending on both particle nature and Mach number used in cold spraying. According to analytical laws, the particle velocity using air propellant gas is limited to 600 m/s1000 m/s for the situation of low particle density-diameter combination (p(p*)D(p)) experienced in cold spraying. Helium increases this kinematic limitation up to 1000 m/s-1600 m/s. Such analytical depictions characterize and facilitate a theoretical selection of process parameters including suitable particle features depending on gas nature and kinematic capabilities of cold spraying. (C) 2017 Elsevier B.V. All rights reserved.
机译:在几种多相流动应用中,如流化,热喷涂,雾化制造等,牛顿定律被广泛颁布,以配制颗粒/流体运动学相互作用,然后计算粒子运动学。本文在其时间依赖的制剂或简化的制剂中提供了牛顿定律的分析解决方案,后者是将时间依赖性问题的减少到颗粒运动的空间描述中。发现速度溶液在两种情况下严格相似,因此简化的配方是可行的。 Lambert的功能的W_(1)分支产生分析颗粒停留时间和颗粒速度,其能够表征粒子运动学和冷喷涂能力。典型的颗粒停留时间约为10(-7)-10(-6)S,并且典型的特征持续时间为约10(-4)10(-3)秒,以产生沉积层。这解释了创新添加剂制造过程中的冷喷涂高生产率。使用分析溶液描绘了冷喷涂的理论限制。根据冷喷涂中使用的颗粒性质和马赫数映射粒子速度的差异。根据分析法,使用空气推进剂的颗粒速度限制在冷喷涂中经历的低粒子密度组合(P(P *)D(P))的情况下限制为600 m / s1000m / s。氦提高了高达1000 m / s-1600 m / s的运动限制。这种分析描述表征并促进了理论选择的过程参数,包括合适的颗粒特征,这取决于冷喷涂的气体性质和运动能力。 (c)2017 Elsevier B.v.保留所有权利。

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