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Existence and exponential stability in L-r-spaces of stationary Navier-Stokes flows with prescribed flux in infinite cylindrical domains

机译:无限圆柱域中具有规定通量的固定Navier-Stokes流的L-r空间中的存在性和指数稳定性

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摘要

We prove existence, uniqueness and exponential stability of stationary Navier-Stokes flows with prescribed flux in an unbounded cylinder of R-n, n >= 3, with several exits to infinity provided the total flux and external force are sufficiently small. The proofs are based on analytic semigroup theory, perturbation theory and L-r-L-q-estimates of a perturbation of the Stokes operator in L-q-spaces. Copyright (C) 2006 John Wiley & Sons, Ltd.
机译:我们证明了在给定通量的R-n的无界圆柱体中n == 3的情况下,固定Navier-Stokes流的存在,唯一性和指数稳定性,如果总通量和外力足够小,则有多个出口到无穷大。证明是基于解析半群论,微扰理论和L-q空间中Stokes算子的微扰的L-r-L-q-估计。版权所有(C)2006 John Wiley&Sons,Ltd.

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