By Anna Abbatiello and Eduard Feireisl

Let *\mathcal{S} = \{ \tau_n \}_{n=1}^\infty \subset (0,T)* be an arbitrary countable (dense) set. We show that for any given initial density and momentum, the compressible Euler system admits (infinitely many) admissible weak solutions that are not strongly continuous at each *\tau_n*, *n=1,2,\dots*. The proof is based on a refined... Show more

April 30, 2019

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On strong continuity of weak solutions to the compressible Euler system

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