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Explore the geometric Langlands conjecture with Dennis Gaitsgory in this 1-2 hour material from Hausdorff Center for Mathematics.
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 equivalence of derived categories of sheaves and p-adic central sheaves in this 1-2 hour study by the Hausdorff Center for Mathematics.
Dive into prismatic cohomology of rigid spaces with Peter Scholze in this 1-2 hour material from Hausdorff Center for Mathematics.
Explore p-adically completed cohomology and Shimura varieties in this 1-2 hour material from Hausdorff Center for Mathematics, featuring Bhatt's recent findings and translation functors.
Explore symmetric power functoriality for Hilbert modular forms with James Newton in this 1-2 hour material from Hausdorff Center for Mathematics.
Explore the arithmetic of function fields, Drinfeld modules, and t-motivic cohomology with the Hausdorff Center for Mathematics. Delve into Carlitz twists and their relation to zeta values and polylogarithms.
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 analog of Hodge decomposition in positive characteristic with the Hausdorff Center for Mathematics. Understand the natural isomorphism between de Rham and Hodge cohomology.
Explore the cohomology of finite groups of Lie type with Jesper Grodal at the Hausdorff Center for Mathematics. Dive into string topology and its applications in a 1-2 hour study.
Dive into p-adic Geometry with Jacob Lurie in this short module from Hausdorff Center for Mathematics, exploring Riemann-Hilbert Correspondence and Perfectoidization.
Explore the module structure of a group action on a ring with the Hausdorff Center for Mathematics. Understand homological algebra and its link to group action geometry. Less than 1hr workload.
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