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SUMMARY:Dissipative Hölder solutions to the incompressible Euler equation
 s - Sara Daneri (University of Zurich)
DTSTART:20131111T150000Z
DTEND:20131111T160000Z
UID:TALK47577@talks.cam.ac.uk
CONTACT:Prof. Clément Mouhot
DESCRIPTION:We consider solutions to the Cauchy problem for the incompress
 ible Euler equations on the 3-dimensional torus which are Hölder continuo
 us for any exponent smaller than 1/16. Using techniques introduced by De L
 ellis and Szekelyhidi\, we prove the existence of infinitely many Hölder 
 continuous initial vector fields starting from which there exist infinitel
 y many Hölder continuous solutions with preassigned total kinetic energy.
LOCATION:CMS\, MR13
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