Forcella, LuigiColombo, MariaDe Rosa, Luigi2019-10-112019-10-112019-10-112019-10-0210.1088/1361-6544/ab8fb5https://infoscience.epfl.ch/handle/20.500.14299/161959Given any solutionuof the Euler equations which is assumed to have some regularity in space-in terms of Besov norms, natural in this context-we show by interpolation methods that it enjoys a corresponding regularity in time and that the associated pressurepis twice as regular asu. This generalizes a recent result by Isett (2003 arXiv:1307.056517) (see also Colombo and De Rosa (2020SIAM J. Math. Anal.52221-238)), which covers the case of Holder spaces.euler equationweak solutionsinterpolation theoryRegularity results for rough solutions of the incompressible Euler equations via interpolation methodstext::journal::journal article::research article