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UID:75f6340078fb7de9c00b3d90f7615cf5
CATEGORIES:Geometric Analysis Seminar
CREATED:20211014T114448
SUMMARY:The Bernstein problem for equations of minimal surface type
LOCATION:Zoom 
DESCRIPTION:<p>Abstract: The Bernstein problem asks whether entire minimal graphs in <b
 r /> dimension N+1 are necessarily hyperplanes. This problem was solved in 
 <br /> combined works of Bernstein, Fleming, De Giorgi, Almgren, and Simons
  <br /> ("yes" if N &lt; 8), and Bombieri-De Giorgi-Giusti ("no" otherwise)
 . We <br /> will discuss the analogue of this problem for graphical minimiz
 ers of <br /> anisotropic energies. In particular, we will discuss new exam
 ples of <br /> nonlinear entire graphical minimizers in the case N = 6, and
  recent <br /> joint work with Y. Yang towards constructing such examples i
 n the <br /> lowest-possible-dimensional case N = 4.</p>
CONTACT:Connor Mooney (UC Irvine)
X-EXTRAINFO:Zoom link: https://rutgers.zoom.us/s/97953490430
DTSTAMP:20260828T185000
DTSTART;TZID=America/New_York:20211019T145000
DTEND;TZID=America/New_York:20211019T155000
SEQUENCE:0
TRANSP:OPAQUE
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