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Explore recent advances in Hodge theory, comparing algebraic structures and bounding transcendence using o-minimal geometry. Gain insights into complex algebraic varieties and their applications.
Explore finite approximations in triangulated categories, covering metrics, Fourier series, and surprising new results with applications in algebraic geometry and category theory.
Explore algebraic K theory, higher algebra, and Frobenius homomorphisms in topology and K theory with insights from Thomas Nikolaus.
Explore homology cobordism and Heegaard Floer homology, delving into manifolds, theorems, and chain complexes in this advanced mathematical lecture.
Explore rigidity in group actions, lattices, and infinity, with applications to surface groups, boundaries, and Anosov flows. Gain insights into mathematical concepts and their interconnections.
Explore lattice subgroups' actions on manifolds, covering definitions, theorems, and Zimmer's conjecture. Gain insights into isometric and projective actions, standard modifications, and ongoing research.
Explore gradient descent on infinitely wide neural networks, examining global convergence and optimization techniques for non-convex problems in machine learning.
Explore quantum gases' ground state, thermodynamic limits, and Bogolubov approximation in this mathematical physics lecture, bridging theory and experimental verification.
Exploration of extremal problems in 3-uniform hypergraphs, focusing on restricted variants motivated by quasirandom hypergraphs. Discusses recent progress and a unifying framework for these challenging mathematical problems.
Explore quadratic twists of elliptic curves, Selmer groups, and L-values. Delve into the congruent number problem and progress on the BSD conjecture. Gain insights into advanced number theory concepts.
Explore high-dimensional geometry through pathwise analysis, revealing simple structures in complex spaces and their applications in probability theory and statistical physics.
Explore face numbers in simplicial polytopes and sphere triangulations, examining upper bounds, maximizers, and central symmetry implications. Recent developments and open problems are discussed.
Survey of stable homotopy groups of spheres computation, covering classical methods, Mahowald's Uncertainty Principles, and new techniques using motivic homotopy theory. Includes recent computations and future research directions.
Explore Weingarten calculus and its applications in compact groups, quantum probability, and random matrix theory, with insights on theoretical properties and recent developments.
Explore enhanced mirror symmetry for Langlands dual Hitchin systems, covering topics from SYZ mirror symmetry to equivariant cohomology and Kirillov algebras.
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