arXiv:1007.2012 [math.AP]AbstractReferencesReviewsResources
On the analyticity and Gevrey class regularity up to the boundary for the Euler Equations
Published 2010-07-13Version 1
We consider the Euler equations in a three-dimensional Gevrey-class bounded domain. Using Lagrangian coordinates we obtain the Gevrey-class persistence of the solution, up to the boundary, with an explicit estimate on the rate of decay of the Gevrey-class regularity radius.
Categories: math.AP
Keywords: gevrey class regularity, euler equations, analyticity, three-dimensional gevrey-class bounded domain, gevrey-class regularity radius
Tags: journal article
Related articles: Most relevant | Search more
Euler equations and turbulence: analytical approach to intermittency
arXiv:1111.2700 [math.AP] (Published 2011-11-11)
The $h$-principle and the equations of fluid dynamics
arXiv:math/0610255 [math.AP] (Published 2006-10-08)
Application of the t-model of optimal prediction to the estimation of the rate of decay of solutions of the Euler equations in two and three dimensions