Dongryul Kim - Uniqueness and Functoriality of Igusa Stacks @IhesFr
Dongryul Kim - Uniqueness and Functoriality of Igusa Stacks  @IhesFr
Uploaded November 2025 | Updated September 2026, 3 weeks ago
I will introduce a perspective on Igusa stacks that can be interpreted as providing a uniformization of the $p$-adic Shimura variety. Using deformation theory and $p$-adic Hodge theory, I will discuss how this uniformization can be pinned down uniquely. As a consequence, we can deduce that Igusa stacks are canonical objects that are unique.

Dongryul Kim (Stanford University)

===

Find this and many more scientific videos on carmin.tv - a French video platform for mathematics and their interactions with other sciences offering extra functionalities tailored to meet the needs of the research community.

===
Dongryul Kim - Uniqueness and Functoriality of Igusa StacksDustin Clausen - 3/4 Weil AnimaHugo Cui - Asymptotic Theory of Iterated Empirical Risk Minimization, with Applications to (...)Liberté, jécris ton nom - 4e Campagne majeure de mécénat de lIHESAndrew Tolley - 2/3 Positivity in CosmologyDam Thanh Son - 1/3 Bosonization of Fermi Surface: The Method of Coadjoint OrbitsKalyani Kansal - Towards mod $p$ Local Global Compatibility for Partial Weight one Hilbert (...)Alexander Soibelman - Quantum spectra and quantum integrable systemsKenji Nakanishi - 3/4 Classification of Initial Data for Gobal Dynamics of Nonlinear Dispersive (..)Naomi Sweeting - On the Bloch–Kato Conjecture for some four-dimensional symplectic Galois (...)Ana Caraiani - Igusa Stacks IIPaul Mangold - Convergence and Linear Speed-Up in Stochastic Federated Learning
Institut des Hautes Etudes Scientifiques (IHES) |

Dongryul Kim - Uniqueness and Functoriality of Igusa Stacks

SHARE TO X SHARE TO REDDIT SHARE TO FACEBOOK WALLPAPER