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SUMMARY:Quenched and annealed heat kernels on the uniform spanning tree - 
 Martin Barlow (UBC)
DTSTART:20211019T130000Z
DTEND:20211019T140000Z
UID:TALK163711@talks.cam.ac.uk
CONTACT:Jason Miller
DESCRIPTION:The uniform spanning tree (UST) on $Z^d$ was constructed by Pe
 mantle \nin 1991 as the limit of the UST on finite boxes $[-n\,n]^2$.\nIn 
 this talk I will discuss the form of the heat kernel (i.e. \nrandom walk t
 ransition probability) on this random graph. \nI will compare the bounds f
 or the UST with those obtained earlier\nfor supercritical percolation.\n\n
 This is joint work with Takashi Kumagai and David Croydon.
LOCATION:MR12  Centre for Mathematical Sciences
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