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Explore the relationship between generalised eigenvalues and Galois cohomology classes in this 1-2 hour material from Hausdorff Center for Mathematics.
Dive into the representations of GLn(D) near the identity with Marie-France Vigneras. Offered by Hausdorff Center for Mathematics, this study requires 1-2 hours of commitment.
Dive into locally analytic D-modules with the Hausdorff Center for Mathematics. Understand the equivalence between categories and explore Scholze's functor in this 1-2 hour study.
Explore the Fargues and Scholze conjecture and its proof for irreducible parameters for GL_n with the Hausdorff Center for Mathematics. Requires 1-2 hours weekly.
Dive into non-archimedean local field theory with Hausdorff Center for Mathematics. Understand Langlands parameters and smooth representations of G(F) in a 1-2 hour study.
Explore p-adic Eichler-Shimura theory and its arithmetic application in this 1-2 hour study from Hausdorff Center for Mathematics. Joint work with G. Boxer, F. Calegari, and T. Gee.
Explore the Brumer-Stark Conjecture and its refinements in this brief talk by Samit Dasgupta, offered by the Hausdorff Center for Mathematics.
Explore the defect of a singular cubic threefold and its geometric properties in this less than 1-hour talk by Sasha Viktorova from the Hausdorff Center for Mathematics.
Explore symplectic transformations of OG10-type hyperkähler manifolds via cubic fourfolds in this under 1-hour material from Hausdorff Center for Mathematics.
Explore conjectures relating to categorical and classical local Langlands correspondences with the Hausdorff Center for Mathematics. Requires 1-2 hours.
Explore duality theorems in p-adic pro-etale cohomology of analytic curves with Wieslawa Niziol in this 1-2 hour material from Hausdorff Center for Mathematics.
Explore overconvergent cohomology of Shimura varieties and coherent sheaves on rigid analytic spaces with the Hausdorff Center for Mathematics. 1-2 hours weekly.
Explore the generalization of Langlands' conjectures in disconnected groups with the Hausdorff Center for Mathematics. Expect 1-2 hours of material.
Dive into p-adic and perfect geometry with the Hausdorff Center for Mathematics. Explore the local Langlands correspondence, Fargues-Fontaine curve, and meromorphic vector bundles in 1-2 hours.
Explore the analog of Hodge decomposition in positive characteristic with the Hausdorff Center for Mathematics. Understand the natural isomorphism between de Rham and Hodge cohomology.
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