Discrete Complex Analysis and Probability
Stanislav Smirnov

TL;DR
This paper explores discretizations of complex analysis and their applications to probability and mathematical physics, building on recent collaborative research.
Contribution
It introduces new discretization methods of complex analysis with potential applications in probability and physics.
Findings
Discretizations of complex analysis are feasible and useful.
Applications to probability theory are demonstrated.
Connections to mathematical physics are established.
Abstract
We discuss possible discretizations of complex analysis and some of their applications to probability and mathematical physics, following our recent work with Dmitry Chelkak, Hugo Duminil-Copin and Cl\'ement Hongler.
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