Sponsored by
Number Theory and Representation Theory

The research topics of this program cover a wide spectrum of number theory. We focus on the following four areas:


a. The geometry of Shimura varieties over finite fields and class number formulas

of central simple algebras (Chia-Fu Yu);


b. Explicit methods for classical modular forms and Shimura curves (Yifan Yang);


c. Transcendental number theory in positive characteristic, and functional field

analogue of multiple zeta values (Chieh-Yu Chang);


d. Iwasawa theory and p-adic methods in algebraic number theory and automorphic forms (Ming-Lun Hsieh)


Cohomology of Shimura Varieties and Hodge-Tate Weights Abstract: I will explain that the cohomology of a (general) Shimura variety with coefficients...
De Rham Comparison and Poincare Duality for Rigid Varieties Abstract: I will give an overview of the de Rham comparison isomorphisms for p-adic etale loc...
Logarithmic Riemann-Hilbert Correspondences for Rigid Varieties Abstract: I will give an overview of the construction of a Riemann-Hilbert functor for p-adic...
A Product of Eisenstein Series and Special L-values over the Rational Function Field Abstract: First I will give a survey of my joint work with Satoshi Kondo on a function-field-...
Derived Double Shuffle Lie Algebra and the Steinberg Modules Abstract: In this talk, I will introduce a derived version of double shuffle spaces and compu...
Rita Fioresi
University of Bologna
January 9 - 19, 2019
Ryotaro Harada
Nagoya University
October 1, 2018 - May 31, 2019
Seidai Yasuda
Osaka University
December 14 - 24, 2018


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