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Published in 2019 at "Communications in Mathematical Physics"
DOI: 10.1007/s00220-019-03373-z
Abstract: By using an idea of localized Galilean boost, we show that the data-to-solution map for incompressible Euler equations is not uniformly continuous in $${H^s({\mathbb{R}}^d)}$$Hs(Rd), $${s \ge 0}$$s≥0. This settles the end-point case (s = 0) left open…
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Keywords:
non uniform;
boost non;
galilean boost;
incompressible euler ... See more keywords