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Explore higher expansion, representation stability, and minimal submanifolds through geometric approaches to k-expander families and cosystolic expansion in locally symmetric spaces.
Explore advanced algebraization methods for Dirichlet series through functional equations and automorphic forms, connecting arithmetic theory to class number problems.
Explore the Multiplicity One Conjecture for Mean Curvature Flows, covering singularity analysis, embedded surfaces evolution, and new regularity theory for geometric flows.
Explore multiscale and nonsmooth geometry concepts, from Kaufman's surjective Lipschitz map to the limits of multiscale constructions in maps and surfaces.
Explore the relationship between nilpotent matrices, Weyl group representations, and special orbits as David Vogan explains Springer and Lusztig's theories in representation theory of reductive groups.
Explore Diophantine results for Shimura varieties, focusing on exceptional settings without moduli interpretation, including finiteness of S-rational points, Tate conjecture, and construction of canonical integral models.
Explore additive combinatorics through new probabilistic and combinatorial perspectives on sumsets, revealing connections to Cayley graphs and resolving longstanding questions in the field.
Explore Larry Guth's research on bounds of Riemann zeta function zeroes, their relation to prime distribution, and recent findings with Maynard in this mathematical symposium talk.
Explore the geometry of level sets in semilinear elliptic equations with David Jerison, examining Jacobi functions and Levi-Civita affine connections inspired by Hamilton and Perelman's work on curvature flows.
Explore algebraic topology through function spaces, learning to navigate nonlinear components and discover real-world applications in this mathematical journey.
Explore the concept of valuations on smooth manifolds, including their algebraic structure, relationship to smooth functions and measures, and foundational principles, as introduced by Semyon Alesker.
Explore uniform stability properties of high-rank arithmetic groups through asymptotic cohomology theory and its applications to almost-representations.
Explore the connection between stable minimal hypersurfaces and Riemannian manifolds with scalar curvature lower bounds, including recent progress in higher codimension theory for surfaces.
Explore the complete solution to the interpolation problem for Brill--Noether curves, examining when curves of specific types can pass through general points.
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