WebThe structure of a fully extended oriented 2d TQFT is given by a Frobenius algebra. If one wants to lift this structure to a cohomological field theory, the correct notion is that of a … WebDec 16, 2024 · Weihong Xu : Quantum K-theory of Incidence Varieties. Abstract : Buch, Mihalcea, Chaput, and Perrin proved that for cominuscule flag varieties, (T-equivariant) K-theoretic (3-pointed, genus 0) Gromov- Witten invariants can be computed in the (equivariant) ordinary K-theory ring. Buch and Mihalcea have a related conjecture for all …
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WebI'm a CNRS researcher in Paris, at IMJ-PRG (Jussieu). My background is in motivic homotopy theory, which applies powerful methods of algebraic topology to shed light on mysteries of algebraic geometry. I did my PhD under supervision of Marc Levine at the Duisburg-Essen University. And here is a story how my PhD program started: Jail-dreaming WebI've heard many people say that class field theory is the same as the Langlands conjectures for GL_1 (and more specifically, that local Langlands for GL_1 is the same … flexible conduit electrical fittings
2024 Summer School on the Langlands program - IHES
http://modnet.imj-prg.fr/Publications/Preprint%20server/papers/2362/index.php WebIn mathematics, class field theory (CFT) is the fundamental branch of algebraic number theory whose goal is to describe all the abelian Galois extensions of local and global fields using objects associated to the ground field.. Hilbert is credited as one of pioneers of the notion of a class field. However, this notion was already familiar to Kronecker and it was … WebContents Introduction 1 I Local Class Field Theory: Lubin-Tate Theory 19 1 Statements of the Main Theorems . . . . . . . . . . . . . . . . . . . . . . 19 2 Lubin-Tate ... chelsea harvey e\u0026e news