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Wild solutions for 2D incompressible ideal flow with passive tracer
Published 2 Jan 2014 in math.AP and physics.flu-dyn | (1401.0406v1)
Abstract: In Ann. Math., 170 (2009), 1417-1436, C. De Lellis and L. Sz\'ekelyhidi Jr. constructed wild solutions of the incompressible Euler equations using a reformulation of the Euler equations as a differential inclusion together with convex integration. In this article we adapt their construction to the system consisting of adding the transport of a passive scalar to the two-dimensional incompressible Euler equations.
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