arXiv Analytics

Sign in

arXiv:math/0205115 [math.AP]AbstractReferencesReviewsResources

Integrable Structures for 2D Euler Equations of Incompressible Inviscid Fluids

Yanguang Charles LI

Published 2002-05-10Version 1

In this article, I will report a Lax pair structure, a Backlund-Darboux transformation, and the investigation of homoclinic structures for 2D Euler equations of incompressible inviscid fluids.

Journal: Proceedings of Institute of Mathematics of NAS of Ukraine: Proceedings of the Fourth International Conference SYMMETRY in Nonlinear Mathematical Physics, 2002
Categories: math.AP, math-ph, math.DS, math.MP
Related articles: Most relevant | Search more
arXiv:math/0206278 [math.AP] (Published 2002-06-26)
On 2D Euler Equations: III. A Line Model
arXiv:1404.3404 [math.AP] (Published 2014-04-13, updated 2014-04-21)
A characterization at infinity of bounded vorticity, bounded velocity solutions to the 2D Euler equations
arXiv:1309.2035 [math.AP] (Published 2013-09-09)
Asymptotic stability for the Couette flow in the 2D Euler equations

Links

Toolbox