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Explore P^1-motivic homotopy theory and its applications to various cohomology theories. Learn about the construction of the P^1-motivic cycle map and its implications for prismatic Poincaré duality.
Explore categorical local Langlands correspondence with Xinwen Zhu, delving into advanced mathematical concepts and their applications in number theory and representation theory.
Vergleich der Baum-Connes-Vermutung und der Farrell-Jones-Vermutung in der algebraischen und geometrischen Topologie, mit Fokus auf Gemeinsamkeiten und Unterschiede.
Explore spectral truncations of low-dimensional tori, delving into advanced mathematical concepts and their applications in topology and geometry.
Explore advanced mathematical concepts including rearrangement lemma, divided differences, and multivariate holomorphic functional calculus in this in-depth lecture.
Explore the connection between generalized eigenvalues for mod p cusp forms and Galois cohomology classes, focusing on Flach's geometric construction and its implications for Hecke algebra actions.
Explore symplectic birational transformations on OG10-type hyperkähler manifolds, focusing on LSV manifolds derived from cubic fourfolds and their cohomological actions.
Explore geometric properties of singular cubic threefolds, relating defect to various characteristics. Insights from ongoing research with Lisa Marquand, inspired by Hyperkähler manifold construction.
Explore strategies to deduce geometric Langlands conjecture for ℓ-adic sheaves, connecting F_q and complex number theories in advanced mathematics.
Explore p-adic Eichler-Shimura decomposition and its application to modularity, based on recent research in higher Coleman theory and completed cohomology.
Explore recent advancements in the Brumer-Stark Conjecture, its connections to explicit class field theory, and the proof's completion, including implications for the Equivariant Tamagawa Number Conjecture.
Explore the mathematical concept of lifts in completely positive maps, delving into advanced topics in quantum information theory and operator algebras.
Explore representations of general linear groups over p-adic fields, focusing on dimension formulas for fixed points under congruence subgroups and extensions to inner forms.
Explore an equivalence between GL₂(F)-equivariant D-modules on Drinfeld space and D*^-equivariant D-modules on P¹, with applications to Scholze's functor and admissible representations.
Explore flexibility in weak solutions to the Monge-Ampere system via convex integration, covering isometric immersions and nonlinear elasticity with focus on Holder regularity in arbitrary dimensions.
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