Global in time solution to the incompressible Euler Equations on $R^n$. An elementary approach.
Résumé
In this paper we prove a theorem of global time-extension for the local classical solution of Euler's evolution problem in $R^n$ with $n \geqslant 2$ for incompressible fuids subjected to external forces and regular initial conditions. This will be achieved by expressing the boundedness of the time derivative of the $L^\infty$ solution norm.
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