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Explore the recent proof of the classical K(Ï€,1) conjecture for affine Artin groups, delving into its mathematical intricacies and implications for algebraic topology.
Explore advanced polynomial interpolation techniques in two variables, covering dimension counts, Picard groups, and conjectures like Segre's and Nagata's. Delve into cones, extremal rays, and the A-Conjecture.
Explore G-equivariant birational geometry of 3D projective space, focusing on finite group actions and their impact on fibrations into rational curves or surfaces.
Explore equivariant birational geometry of linear actions, focusing on Burnside group formalism and its applications in 2D and 3D projective spaces and smooth quadrics.
Explore explicit computations of the unitary equivariant bordism ring, presented by Bernardo Uribe on behalf of Dev Sinha. Gain insights into advanced mathematical concepts and recent research findings.
Explore the computation of the second homotopy group of Hom(Z^n, G) spaces, focusing on compact Lie groups. Learn about geometric generators and specific results for simply connected, simple groups.
Explore generalized geometries and related "Hodge theory" through a fresh perspective, building on classical works by Donaldson and Simpson in this advanced mathematics seminar.
Explore properties of Lagrangian subvarieties in hyper-Kaehler manifolds, focusing on interactions with Lagrangian fibrations and albanese dimension of Lagrangian surfaces.
Explore recent advancements in Z/p-equivariant Steenrod algebra, including calculations of its dual with constant coefficients and applications to constructing Z/p-equivariant spectrum BPR at odd primes.
Explore homotopy theories of simplicial coalgebras, extending algebraic models for p-adic homotopy theory to include fundamental groups. Discover key ideas and potential G-equivariant analogs.
Explore equivariant A-theory and h-cobordisms, focusing on Waldhausen's algebraic K-theory of manifolds and its role in classifying manifolds and diffeomorphisms.
Explore manifold invariants, cut-and-paste equivalence, and cobordism relations. Discover recent advancements in categorifying these concepts and their connections to algebraic K-theory.
Explore the stringy spectrum as an additive invariant of orbifolds, its properties, and its connection to isolated hypersurface singularities through examples and explanations.
Explore group cohomology and topological K-theory for semidirect products of Z^n and Z/m, with m square-free. Learn about Z/m-lattice decomposition and the Baum-Connes conjecture.
Explore group homology's surprising role in encoding metric properties of smooth manifolds, including enlargeability and positive scalar curvature, with applications and key concepts explained.
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