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Non-uniform dependence for the Novikov equation in Besov spaces
Published 2 Feb 2020 in math.AP | (2002.00321v1)
Abstract: In this paper, we investigate the dependence on initial data of solutions to the Novikov equation. We show that the solution map is not uniformly continuous dependence on the initial data in Besov spaces $Bs_{p,r}(\R),\ s>\max{1+\frac 1p,\frac32}$.
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