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Van Est theory for higher Lie groupoids
Florian Dorsch
University of Göttingen
Van Est theory for higher Lie groupoids by Florian Dorsch
Sign inFree attendance - at the Centre de Recerca Matemàtica
Time: 11:00h-12:00h
Room: C1028
abstract
Van Est theory for higher Lie groupoids
In this talk, I will present a generalization of the Van Est morphism to the setting of higher Lie groupoids. After a short introduction to Ševera differentiation, I will discuss some of the key properties of the generalized Van Est morphism, show how it recovers classical Van Est constructions, and demonstrate how it can be applied to differentiate simplicial Lie groups.
speaker
Florian Dorsch
University of Göttingen
Florian Dorsch is a mathematician who completed his undergraduate and master’s studies in mathematics at the University of Göttingen (Germany), where he is currently pursuing his PhD. His research focuses on the differentiation of simplicial manifolds and shifted symplectic structures within the framework of higher Lie theory. Under the supervision of Prof. Dr. Chenchang Zhu, Florian is developing new theoretical tools in graded geometry and derived algebraic structures, combining advanced techniques from topology, geometry, and mathematical physics. He is currently undertaking a research stay at the Centre de Recerca Matemàtica (CRM) in Barcelona as part of the International Programme for Research in Groups (IP4RG).
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For inquiries about this event please contact the Scientific Events Coordinator Ms. Núria Hernández at nhernandez@crm.cat
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