gauge theory on graphs 1kazakov-migdal model 1phase transitions 1random partitions 1schur measure 1spectral curve 1
From the 1 of 2 linked papers with an AI index.
2 papers
hep-th2026
Generalized Kazakov-Migdal Models on Graphs via Artin-Ihara -function and Random Partitions
So Matsuura, Kazutoshi Ohta
The authors formulate Kazakov‑Migdal gauge theories on arbitrary graphs via the Artin‑Ihara L‑function, recast the cycle‑graph case as a random‑partition model with the Schur measu…
hep-th2025
Fermions and Zeta Function on the Graph
So Matsuura, Kazutoshi Ohta
We propose a novel fermionic model on the graphs. The Dirac operator of the model consists of deformed incidence matrices on the graph and the partition function is given by the in…