Local well-posedness of perturbed Navier-Stokes system around Landau solutions

Author:

Zhang Jingjing,Zhang Ting

Publisher

American Institute of Mathematical Sciences (AIMS)

Reference27 articles.

1. A. Basson, Solutions Spatialement Homog$\grave{e}$nes Adapt$\acute{e}$es des $\acute{e}$quations de Navier-Stokes, Thesis. University of Evry., 2006.

2. Z. Bradshaw, T.-P. Tsai.Self-similar solutions to the Navier-Stokes equations: A survey of recent results, Nonlinear Analysis in Geometry and Applied Mathematics, 2 (2018), 159-181.

3. Y. Giga, T. Miyakawa.Navier-Stokes flow in ${\bf R}^3$ with measures as initial vorticity and Morrey spaces, Comm. Partial Differential Equations, 14 (1989), 577-618.

4. G. H. Hardy.Note on a theorem of Hilbert, Math. Z., 6 (1920), 314-317.

5. G. H. Hardy.An inequality between integrals, Messenger of Mathematics, 54 (1925), 150-156.

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