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Découvrez les avancées récentes sur le trou spectral des surfaces hyperboliques et leurs liens avec la théorie des cordes et les quasi-cristaux en géométrie spectrale.
Explore the mathematical bootstrap connecting conformal field theory to number theory, with applications to spectral gaps and L-functions.
Explore advanced algebraic geometry through singular supports of constructible sheaves, covering Beilinson's theory and extensions to mixed characteristics using Frobenius-Witt bundles.
Explore advanced field-theoretical reformulation of Landau Fermi liquid theory using coadjoint orbits and nonlinear bosonization methods for condensed matter physics.
Explore curvature comparison theorems applied to minimal surfaces, covering Gromov's μ-bubble method, geometric bounds, and rigidity of free boundary minimal hypersurfaces.
Découvrez l'Univers violent et ses multi-messagers : supernovae, pulsars, trous noirs, rayons cosmiques, neutrinos et ondes gravitationnelles détectés par le projet GRAND.
Explore quaternion Kähler manifolds with non-negative sectional curvature and their geometric properties, including the LeBrun-Salamon conjecture and connections to symmetric spaces.
Explore unconditional formulation and proof of Artin-Tate conjectures for zeta functions using $F$-Gauges theory and stable Bockstein characteristics in algebraic geometry.
Explore geometric aspects of p-adic Langlands program, focusing on locally analytic representations as sheaves on variants of Fargues-Scholze's stack of G-bundles.
Explore advanced non-Archimedean motives over adic spaces, covering six-functor formalism, continuity properties, and applications to p-adic cohomology theories.
Explore the uniformization of p-adic Shimura varieties through Igusa stacks, examining their uniqueness via deformation theory and p-adic Hodge theory.
Explore advanced number theory through mod p Hilbert modular forms, Galois representations, and local-global compatibility conjectures for totally real fields.
Explore advanced non-Archimedean motives over adic spaces, focusing on six-functor formalism, continuity properties, and applications to p-adic cohomology theories.
Explore geometric aspects of p-adic Langlands correspondence, focusing on moduli stacks of Galois representations and their geometric properties in this advanced mathematical lecture.
Explore advanced techniques using Igusa stacks to study Shimura variety cohomology through categorical local Langlands program applications.
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