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Statistical Laboratory

The uniform spanning tree (UST) on $Z^d$ was constructed by Pemantle
in 1991 as the limit of the UST on finite boxes $[-n,n]^2$.
In this talk I will discuss the form of the heat kernel (i.e.
random walk transition probability) on this random graph.
I will compare the bounds for the UST with those obtained earlier
for supercritical percolation.

This is joint work with Takashi Kumagai and David Croydon.

Frontpage talks

Probability

Cambridge Statistics Clinic

Probability

29
Oct
16:00 - 17:00: MARS via LASSO
Statistics

Probability

Further information

Time:

19Oct
Oct 19th 2021
14:00 to 15:00

Venue:

MR12 Centre for Mathematical Sciences

Speaker:

Martin Barlow (UBC)

Series:

Probability