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SUMMARY:Interacting SLE paths - Dr Jason Miller\, MIT
DTSTART:20121107T150000Z
DTEND:20121107T160000Z
UID:TALK40349@talks.cam.ac.uk
CONTACT:CCA
DESCRIPTION:The purpose of this talk is to describe the manner in which th
 e flow lines of eih/x where h is a GFF and x > 0 interact with each other.
  In contrast to the case when h is a smooth function\, flow lines of diffe
 rent angles can bounce off of each other and even merge. I will then descr
 ibe how\, using this machinery\, it is possible to give visual and intuiti
 ve proofs of many different results regarding the behaviour of the SLE tra
 ce. These will include the continuity of the SLE k(p) processes (the most 
 natural class of SLE variants)\, new path decompositions of the non-simple
  SLEs\, as well as the invariance of the law of SLE and its variants under
  time-reversal. (Based on joint works with Scott Sheffield)
LOCATION:MR9
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