Aim & Scope

Lie groupoids are fundamental in mathematics and theoretical physics, providing a unifying framework for understanding symmetries, equivalence relations, and geometric structures. Their importance lies in their ability to generalize Lie groups, group actions, and manifolds, offering a smooth and flexible approach to the complex interactions among these concepts. Moreover, Lie groupoids bridge classical and quantum theories, serving as a powerful tool for exploring geometric structures, symmetries, and noncommutative spaces. They play a pivotal role in the mathematical theory of quantization, acting as a crucial link between abstract mathematical ideas and physical phenomena.

Invited Speakers

Mathieu Stiénon (Penn State University)

Ping Xu (Penn State University)

Tony Yu Tung Yau (University of Michigan)

Conference Website:https://sites.google.com/view/gpdquant/home

Registration 【LINK】