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UID:70125d8aa55930f4f14e8d1002c7900c
CATEGORIES:Geometric Analysis Seminar
CREATED:20210927T110726
SUMMARY:Lojasiewicz inequalities near simple bubble trees
LOCATION:zoom
DESCRIPTION:In the study of (almost) critical points of a geometric variational problem
  one is often confronted with the problem that a weakly-obtained limiting o
 bject does not have the same topology. A major challenge in such situations
  is that the seminal results of Simon on Lojasiewicz inequalities, one of t
 he most powerful tools in the analysis of the energy spectrum of analytic e
 nergies and the corresponding gradient flows, are not applicable. In this t
 alk we present a method that allows us to prove such Lojasiewicz inequaliti
 es also when the topology changes e.g. due to the formation of a bubble and
  present applications for the H-surface energy and the harmonic map heat fl
 ow.\n
X-ALT-DESC;FMTTYPE=text/html:<p>In the study of (almost) critical points of a geometric variational prob
 lem one is often confronted with the problem that a weakly-obtained limitin
 g object does not have the same topology. A major challenge in such situati
 ons is that the seminal results of Simon on Lojasiewicz inequalities, one o
 f the most powerful tools in the analysis of the energy spectrum of analyti
 c energies and the corresponding gradient flows, are not applicable. In thi
 s talk we present a method that allows us to prove such Lojasiewicz inequal
 ities also when the topology changes e.g. due to the formation of a bubble 
 and present applications for the H-surface energy and the harmonic map heat
  flow.</p>
CONTACT:Melanie Rupflin - Oxford University
X-EXTRAINFO:Zoom link: https://rutgers.zoom.us/j/97953490430?pwd=RmxtS0pnVEFmaEc5U2tlY3
 NDdW92Zz09. . 
DTSTAMP:20260828T184545
DTSTART;TZID=America/New_York:20210928T145000
DTEND;TZID=America/New_York:20210928T155000
SEQUENCE:0
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