Dates: 9--13, March, 2026

Venues: Sugimoto Campus, Osaka Metropolitan University (access/campus map )

The aim of this workshop is to explore fascinating applications of non-commutative algebras and quantum dilogarithm functions to integrable systems and geometry. We hope to inspire young researchers in mathematics and mathematical physics through mini-courses and research talks. Additionally, we aim to foster exchanges with related areas and stimulate new developments in higher-dimensional integrability.

Mini-course speakers

Ivan Ip (Hong Kong University of Science and Technology)

   Demystifying the quantum dilogarithm

Sergey Sergeev (University of Canberra)  

   Integrable systems in three-dimensional space-time: an introduction

Research talk Speakers

Murray Batchelor (The Australian National University)

Talk 1: Integrable lattice models and Temperley-Lieb algebras 

Talk 2: Integrable lattice models, free fermions and exceptional points

 Yasuyuki Hatsuda (Rikkyo University)

Quantum periods and spectral problems for black holes

Tsukasa Ishibashi (Tohoku University)

Shinsuke Iwao (Keio University)

Atsuo Kuniba (The University of Tokyo)

Aspects of reflection equations in two and three dimensions

Toshiki Matsusaka (Kyushu University)

On q-series identities from Lie superalgebras

Tomoki Nakanishi (Nagoya University)

What is a mutation? — From cluster algebras to cluster scattering diagrams

Alexander Shapiro (University of Edinburgh)

Cluster structure on sDAHA and Ruijsenaars-Schneider integrable system

Hayate Suda (Tokyo Institute of Technology)

Scaling limits of a tagged soliton in the randomized box-ball system 

Junya Yagi (Tsinghua University)

State integral models and the tetrahedron equation