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CONCERNING TIME-PERIODIC SOLUTIONS OF THE NAVIER-STOKES EQUATIONS IN CYLINDRICAL DOMAINS UNDER NAVIER BOUNDARY CONDITIONS

机译:关于Navier边界条件下圆柱域Navier-Stokes方程的时间周期解

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The problem of the existence of time-periodic flows in infinite cylindrical pipes in correspondence to any given, time-periodic, total flux, was solved only quite recently in [1]. In this last reference we solved the above problem for flows under the non-slip boundary condition as a corollary of a more general result. Here we want to show that the abstract theorem proved in [1] applies as well to the solutions of the well known slip (or Navier) boundary condition (1.7) or to the mixed boundary condition (1-14). Actually, the argument applies for solutions of many other boundary value problems. This paper is a continuation of reference [1], to which the reader is referred for some notation and results.
机译:无限圆柱管中存在与任何给定的时间周期总通量相对应的时间周期流的问题,直到最近才在[1]中得到解决。在最后的参考文献中,我们解决了滑移边界条件下流动的上述问题,这是更普遍结果的推论。在这里,我们要证明,[1]中证明的抽象定理也适用于众所周知的滑动(或Navier)边界条件(1.7)或混合边界条件(1-14)的解。实际上,该论点适用于许多其他边值问题的解决方案。本文是参考文献[1]的续篇,读者可以从中获得一些注释和结果。

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