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Experimental Study of Nanoparticle Penetration Efficiency Through Coils of Circular Cross-Sections

机译:圆形截面线圈穿透纳米颗粒效率的实验研究

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Nanoparticle penetration efficiencies through five different coils of circular cross-sections were measured as a function of particle size,Dean number,and curvature ratio of coil.Silver particles with diameters ranging from 3 to 50 nm were used,and the Dean number was varied from 21 to 1779.According to the equation of critical Reynolds number for the coil (Ito 1959),all the flows in this study were laminar.The penetration efficiency through coils was found to increase with increasing particle size and also with increasing Dean number.The influence of curvature ratio on penetration efficiency seemed to be negligible when the Dean number was greater than approximately 200.Secondary flow developed due to centrifugal force in the coil is known to increase diffusional particle loss.Boundary layer thickness (6) of the secondary flow can affect the particle loss in coils,because the average flow velocity of secondary flow within the boundary layer is related to <5.The particle loss in coils is assumed to be a byproduct of secondary flow and Brownian diffusion.As a result,a non-dimensional parameter (zeta) to explain the particle loss in coils was defined as zeta=delta x xi,where xi is the dimensionless parameter proposed by Gormley and Kennedy (1949) for describing the particle loss due to Brownian diffusion in a straight cylindrical tube.An empirical equation of the nanoparticle penetration efficiency through coils in laminar flow regime was suggested as a function of the new coil parameter,zeta.
机译:测量了五个不同圆形截面线圈的纳米颗粒穿透效率,该效率是颗粒大小,Dean数和线圈曲率比的函数。使用直径范围为3至50 nm的银颗粒,Dean数从从21到1779年。根据卷材的临界雷诺数方程(Ito 1959),本研究中的所有流动都是层流的。发现通过卷材的渗透效率随粒径的增加和Dean数的增加而增加。当Dean数大于200时,曲率比对穿透效率的影响似乎可以忽略不计。已知由于盘管中的离心力而产生的二次流会增加扩散颗粒的损失。二次流的边界层厚度(6)由于边界层内二次流的平均流速与<5有关,因此会影响线圈中的颗粒损失。结果,用于解释线圈中颗粒损失的无量纲参数(zeta)定义为zeta = delta x xi,其中xi是Gormley提出的无量纲参数和Kennedy(1949)来描述由于圆柱状布朗管中布朗扩散引起的颗粒损失。提出了在层流状态下纳米颗粒穿过盘管的渗透效率的经验公式,它是新的盘管参数zeta的函数。

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