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Polynomial mixing for infinite-energy solutions of the white-forced Navier--Stokes equation in an infinite pipe
We study the long-time behavior of the infinite-energy solutions to the white-forced Navier--Stokes equation in an infinite pipe $\mathbb{R}\times (-1,1)$ with no-slip boundary conditions. The equation is globally well-posed in uniformly local spaces satisfying the divergence-free condition. Under s
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