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SUMMARY:Compactness theorems for minimal hypersurfaces with bounded index 
 - Benjamin Sharp\, Imperial College London
DTSTART:20150119T150000Z
DTEND:20150119T160000Z
UID:TALK57242@talks.cam.ac.uk
CONTACT:Amit Einav
DESCRIPTION:I will present a new compactness theorem for minimal hypersurf
 aces embedded in a closed Riemannian manifold N^{n+1} with n less than 7. 
 When n=2 and N has positive Ricci curvature\, Choi and Schoen proved that 
 a sequence of minimal hypersurfaces with bounded genus converges smoothly 
 and graphically to some minimal limit. A corollary of our main theorem rec
 overs the result of Choi-Schoen and extends  this appropriately for all n 
 less than 7..
LOCATION:CMS\, MR13
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