Rongchan Zhu Explores Makeenko-Migdal Equations: From Lattice to Continuum in 2D Yang–Mills 🚀

Discover how Rongchan Zhu analyzes the convergence of discrete Makeenko–Migdal equations for 2D Yang–Mills theory from lattice models to their continuum limits, shedding light on fundamental aspects of gauge theories.

Rongchan Zhu Explores Makeenko-Migdal Equations: From Lattice to Continuum in 2D Yang–Mills 🚀
Hausdorff Center for Mathematics
66 views • Jul 30, 2025
Rongchan Zhu Explores Makeenko-Migdal Equations: From Lattice to Continuum in 2D Yang–Mills 🚀

About this video

In this talk, we consider the convergence of the discrete Makeenko–Migdal equations for Yang–Mills model on (𝜀ℤ)² to their continuum counterparts on the plane, in an appropriate sense. The key step in the proof is identifying the limits of the contributions from deformations as the area derivatives of the Wilson loop expectations.

This talk is based on joint work with Hao Shen and Scott Smith.

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Video Information

Views

66

Likes

4

Duration

43:28

Published

Jul 30, 2025

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