Regular and Singular Steady States of the 2D Incompressible Euler Equations near the Bahouri–Chemin Patch
Authors
Elgindi, TM; Huang, Y
Abstract
We consider steady states of the two-dimensional incompressible Euler equations on T2 and construct smooth and singular steady states around a particular singular steady state. More precisely, we construct families of smooth and singular steady solutions that converge to the Bahouri–Chemin patch.
