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Exact and limiting solutions of fluid flow for axially oscillating cylindrical pipe and annulus

机译:用于轴向振荡圆柱管和环形轴承的流体流动的精确和限制解决方案

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摘要

The Navier–Stokes equations have been solved to derive the expressions of the velocity distributions for two cases: (1) oscillatoryflows inside and outside of an axially oscillating cylindrical pipe, and (2) oscillatory flow inside an axially oscillatingcylindrical annulus. In both the cases, in addition to the exact expressions for the velocity profiles, particular emphasis hasbeen given for the determination of approximate velocity distributions for the high frequency and low frequency or quasistaticlimits. It is shown that, for sufficiently large value of an appropriate frequency parameter, the velocity distributioninside the axially or longitudinally oscillating cylindrical annulus can be approximated as a superposition of the velocitydistribution inside an axially oscillating cylindrical pipe of radius R_o and the velocity distribution outside an axially oscillatingcylindrical pipe of radius R_i , where R_i and R_o are the inner and outer radii of the axially oscillating annulus, respectively.
机译:已经解决了Navier-Stokes方程,以导出两种情况的速度分布的表达式:(1)振荡在轴向振荡圆柱形管道的内部和外部流动,(2)轴向振荡内部的振荡流动圆柱环。在这两种情况下,除了速度概况的确切表达外,特别强调用于确定高频和低频或Quasistatic的近似速度分布限制。结果表明,对于适当的频率参数的足够大的值,速度分布在轴向或纵向振荡的圆柱形环内可以近似为速度的叠加在半径R_O的轴向振荡圆柱形管内的分布和轴向振荡之外的速度分布半径R_I的圆柱形管,其中R_I和R_O分别是轴向振荡环的内半径和外半径。

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