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A general formula for the drag on a solid of revolution body at low Reynolds numbers in a microstretch fluid

机译:用于在微三螺旋流体的低雷诺数下旋转旋转体的固体的通式

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This paper presents an analytical formula for the calculation of drag on an axially symmetric body moving steadily with a uniform speed in a microstretch fluid. The body is assumed to move axially in such a way that an axisymmetric flow around it is produced. The formula is constructed under the assumptions of steady creeping flow regardless of boundary conditions satisfied at the boundaries. The obtained formula is an extension of a corresponding one obtained by Happel and Brenner (Low Reynolds number hydrodynamics, Noordhoff, Leiden, 1973) for viscous fluids and it is also an extension of the formula obtained by Ramkissoon and Majumdar (Phys Fluids 19:16-21, 1976) for micropolar fluids. It is quite interesting to note that the derived formula has no contribution to the scalar microstretch function and therefore, it applies as well to micropolar fluids. As an application of the obtained formula, the motion of a spherical particle at the instant it passes the center of a spherical cavity filled with micorstretch fluid is considered. The slip boundary conditions for both the velocity and microrotion are used at the surface of the spherical particle. It is found that, the wall correction factor increases with the slip parameters, the micropolarity parameter and the radius ratio.
机译:本文呈现了用于计算轴向对称体上稳定地在微螺筋流体中均匀速度移动的分析公式。假设主体以这样的方式轴向移动,使得产生其周围的轴对称流动。无论在边界所满足的边界条件如何,该公式都是在稳定爬行流的假设下构建的。所得公式是通过Happel和Brenner(低雷诺数流体动力学,Noordhoff,Leiden,1973)获得的相应的公式,用于粘性流体,也是由Ramkissoon和Majumdar获得的公式的延伸(Phys Fills 19:16 -21,1976)用于微柱液体。值得注意的是,衍生的公式对标量微曲面功能没有贡献,因此,它也适用于微柱液。作为所得公式的施加,考虑其在瞬间的球形颗粒的运动通过填充有MiCorstract流体的球形腔的中心。速度和微量转移的滑动边界条件在球面颗粒的表面上使用。发现,壁校正因子随着滑移参数,微辐射参数和半径比而增加。

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