Summer School
Combinatorial Hopf algebras and modern Lie theory with applications

June 17-21, 2024
Sophus Lie Conference Centre
Fjordane Folkehøyskole
Nordfjordeid, Norway

The Summer school focuses on topics related to combinatorial Hopf algebras, relations to Lie theory and applications. The lectures will be aimed at advanced master students and PhD students in mathematics, without assuming any prior specialised knowledge.

This is an activity of the Lie-Størmer Center, a newly founded Norwegian research center for fundamental structures in computational and pure mathematics.

Organizing committee:
Kurusch Ebrahimi-Fard (Trondheim and Oslo, Norway)
Gunnar Fløystad (Bergen, Norway)
Hans Munthe-Kaas (Bergen and Tromsø, Norway)
Frederic Patras (Nice, France)
Cordian Riener (Tromsø, Norway)

Lecturers

Schedule and Program

The meeting begins on Monday morning at 9:00 and concludes on Friday at 12:00.

LieTheory2024v5.pdf

Special session

LieTheory24_short-talks.pdf

A. Abram [slides] - A. Burmester [slides] - P. Catoire [slides] - A. Celestino [slides] - D. Grinberg [slides]  

M. Rauscher [slides]  - S. Trappeniers [slides] - Y. Vargas [slides] - Z. Zhu [slides]

Venue

The Sophus Lie Conference Center is situated at Fjordane Folkehøgskule in Nordfjordeid. It lies by one of the scenic fjords on the west coast of Norway, north of Bergen and can be reached by plane, bus and car. There are daily flights and buses from Oslo and Bergen.

Lodging at the Sophus Lie Conference Center: 

The price includes on-site accommodation, bed linen and towel, breakfast, lunch, dinner, two coffee breaks per day, as well as a conference dinner.

Sophus Lie (1842–1899) was born in Nordfjordeid, Norway. He revolutionized the theory of differential equations through his theory of continuous transformation groups, the Lie groups named after him. By studying the symmetries of the equations, his theory unifies all analytic techniques for solving differential equations in a single framework. Lie theory forms today’s foundation for the cornerstones of theoretical physics such as general relativity and the standard model of particle physics. It is worth mentioning that his analytic solution techniques were too advanced for practical computations in the 19th century, but the advent of computers turned Lie theory into a powerful computational tool in countless application areas. Current research in algebra, geometry, and computational differential equations is brought together by Lie theory as a common theme, yielding advancement and unification of central areas of pure and computational mathematics.