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Greening the Economy: Sustainable Cities
Introduction to Graphic Illustration
Computational Social Science Methods
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Explore new foundations for analytic geometry, covering light condensed abelian groups, analytic rings, analytic stacks, and examples.
Explore new foundations for analytic geometry, covering light condensed abelian groups, analytic rings, analytic stacks, and examples with Peter Scholze.
Explore advanced concepts in topology and geometry, focusing on counterexamples to the Milnor conjecture and their construction using mapping class groups and asymptotic cones.
Explore new foundations for analytic geometry, covering light condensed abelian groups, analytic rings, analytic stacks, and examples with renowned mathematician Peter Scholze.
Explore birational invariants derived from Gromov-Witten theory, focusing on Iritani's theorem and its applications to proving non-rationality of geometric objects like cubic 4-folds.
Explore advanced techniques for solving discrete differential equations in combinatorics using computer algebra, focusing on efficient methods for n=2 cases and recent developments in systems of equations.
Explore combinatorial topological quantum field theories, focusing on partition functions, group representations, and integrality properties in character tables. Uncover connections between physics and mathematics.
Explorez les liens fascinants entre cartes aléatoires et processus de croissance-fragmentation dans cette conférence captivante sur les surfaces aléatoires et la dynamique des particules.
Explorez la géométrie des cartes aléatoires décorées à travers le modèle de boucles O(n). Découvrez le diagramme de phase, les exposants critiques et la solution exacte de ce modèle de physique statistique.
Explorez le dénombrement des cartes mathématiques, ses approches variées et ses applications en combinatoire, probabilités et physique.
Explore topological construction of positive scalar curvature metrics with Euclidean point singularities, challenging Schoen's conjecture and geometric flow limitations.
Explore crystal bases in Lie algebra representation theory, focusing on polyhedral realizations and explicit inequalities for classical affine types using extended Young diagrams.
Explore quantum analogs of symmetric functions and differential operators in Reflection Equation Algebras, examining their properties and combinatorial applications.
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