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Discrete complex analysis and probability

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If you have a question about this talk, please contact HoD Secretary, DPMMS .

Most 2D lattice models (percolation, Ising, self-avoiding polymers) are conjectured to have conformally invariant scaling limits at critical temperatures, which was used by physicists in deriving many of their properties. Proving these conjectures requires finding “discrete conformal invariants” associated with the models.

We will discuss what is a “discrete complex analysis” and how it appears in probabilistic structures.

This talk is part of the Rollo Davidson Lectures series.

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Cambridge University Engineering Department, CBL Seminar room BE4-38. Zoom link available upon request. CIMR Professional Development Seminars Webinar & FW11, Computer Laboratory, William Gates Building.

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