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2-character theory of finite 2-groups | BIMSA-Tsinghua Quantum Symmetry Seminar

Abstract The character plays an important role in the representation theory of finite groups. in this talk, lwill introduce the notion of 2-character of 2-representations of a finite 2-group G.
Distributivity and norms in motivic homotopy theory | Some familiarity with category theory an

Introduction The stable motivic homotopy categories of schemes are nice ∞-categories, which admit a whole six-functor formalism. For a smooth morphism of schemes f: X→Y over a base S, the usual
Tight Hamilton cycles with high discrepancy | Research seminar in Discrete Mathematics

Abstract In discrepancy theory, the basic question is whether a structure can be partitioned in a balancedway, or if there is always some discrepancy no matter how the partition is made.in
Off-diagonal Bethe ansatz approach to quantum integrable models | BlMSA Integrable Systems Semina...

Abstract Applying the recently developed method-the off-diagonal Bethe ansatz method, we construct theexact solutions of the Heisenberg spin chain with various boundary conditions. The results allo...
An Observable in Classical Pure AdS, Gravity: the Twist along a Geodesic | BIMSA-Tsinghua String

Abstract In this paper, we consider a litle-studied observable in classical pure AdS, gravity: the twist alonga geodesic.The motivation is that the twist only supports on the geodesic and may b
Differential Geometry Seminar | A trace formula for foliated flows

Abstract： In the lecture, I will try to explain the ideas of a recent paper on the trace formula for foliated flows, written in collaboration with Yuri Kordyukov and Eric Leichtnam. Let $\mathcal{...
BIMSA Member Seminar- Takashi Takebe

Speaker Intro Takashi Takebe is a researcher of mathematical physics, in particular integrable systems. He worked as a professor at the faculty of mathematics of National Research University Higher
YMSC Topology Seminar | Pólya's Shire Theorem for Riemann Surfaces

Abstract： Pólya's classical Shire Theorem states that the zeros of the successive derivatives of a meromorphic function on the complex plane accumulate onto the edges of the Voronoi diagram
MCM-YMSC p-adic Geometry Learning Seminar | Fourier transform preserves cohomological rigidity

Fourier transform preserves cohomological rigidity
Langlands-Kottwitz method for the bad reduction of simple Shimura varieties

Abstract： In this talk we first introduce the attempts of Rapoport, Scholze and Scholze-Shin to extend the Langlands-Kottwitz method of describing etale cohomology of Shimura varieties to cases

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