Mathematics – Analysis of PDEs
Scientific paper
2008-03-12
Mathematics
Analysis of PDEs
11 pages
Scientific paper
We prove the finite time blow-up for $C^1$ solutions to the Euler-Poisson
equations in $\Bbb R^n$, $n\geq 1$, with/without background density for initial
data satisfying suitable conditions. We also find a sufficient condition for
the initial data such that $C^3$ solution breaks down in finite time for the
compressible Euler equations for polytropic gas flows.
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