Non-archimedean Integration on Quotients

Join a mathematical seminar where Professor Dimitri Wyss from EPFL explores non-archimedean integration on quotients, focusing on Batyrev's 'stringy' Hodge numbers for varieties with Gorenstein canonical singularities. Discover how motivic integration relates to mirror symmetry and learn about the generalization of the orbifold formula to quotients of smooth varieties by linear algebraic groups. Examine the connection between stringy Hodge numbers and BPS-invariants in the context of moduli spaces of categories with homological dimension 1, based on collaborative research with Michael Groechenig and Paul Zigler. Delve into the mathematical foundations of these concepts during this hour-long presentation at the Isaac Newton Institute's EMG (New equivariant methods in algebraic and differential geometry) program.