徐泳, 黄文彬, 李红艳. 圆球颗粒间有幂律流体时挤压流动的法向粘性力[J]. 农业工程学报, 2002, 18(2): 1-4.
    引用本文: 徐泳, 黄文彬, 李红艳. 圆球颗粒间有幂律流体时挤压流动的法向粘性力[J]. 农业工程学报, 2002, 18(2): 1-4.
    Xu Yong, Huang Wenbin, Li Hongyan. Viscous Force of Squeeze Flow Between Two Spherical Particles With Power-Law Fluid[J]. Transactions of the Chinese Society of Agricultural Engineering (Transactions of the CSAE), 2002, 18(2): 1-4.
    Citation: Xu Yong, Huang Wenbin, Li Hongyan. Viscous Force of Squeeze Flow Between Two Spherical Particles With Power-Law Fluid[J]. Transactions of the Chinese Society of Agricultural Engineering (Transactions of the CSAE), 2002, 18(2): 1-4.

    圆球颗粒间有幂律流体时挤压流动的法向粘性力

    Viscous Force of Squeeze Flow Between Two Spherical Particles With Power-Law Fluid

    • 摘要: 为了建立湿颗粒系统的离散元模型,研究了两刚性圆球颗粒间的幂律流体在挤压流动时产生的法向粘性力,并导出了任意球颗粒间的压力分布和法向粘性力的积分表达式,并可证明此粘性力表达式可以退回到牛顿流体情形。与Rodin的渐近解的数值比较表明,该结果在全范围内是光滑连续的合理解,而Rodin的渐近解只是在幂指数大于1/3后才与粘性力积分表达式的解逐渐重合

       

      Abstract: The normal viscous force between two arbitrary rigid spheres with an interstitial power law fluid was studied in order to establish model for wet granular materials using the Discrete Element Method. As a result, analytical integration form expressions of pressure distribution and the viscous force for two arbitrary spheres were obtained, which behaves smooth, continuous and could be reduced to the Newtonian case. Numerical comparison on the viscous force with Rodin's asymptotic solution shows a general coincidence with each other when the power index exceeds 1/3.

       

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