Massive Holomorphicity in the Near-Critical Dimer Model
Hausdorff Center for Mathematics via YouTube
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Explore the mathematical intricacies of the dimer model on isoradial graphs through this 56-minute conference talk from the Hausdorff Center for Mathematics. Delve into the near-critical scaling regime with Temperleyan boundary conditions, examining how branches in the associated Temperleyan tree converge to massive SLE_2 as established by Makarov and Smirnov. Discover the precise conjecture connecting the limiting height function to a specific variant of the sine-Gordon model from quantum field theory at its free fermion point. Learn about ongoing collaborative research efforts to prove this conjecture, including recent results and developments in understanding the massive holomorphicity properties of this complex mathematical system.
Syllabus
Nathanaël Berestycki: Massive holomorphicity in the near-critical dimer model
Taught by
Hausdorff Center for Mathematics