WebChiral algebras form the primary algebraic structure of modern conformal field theory. Each chiral algebra lives on an algebraic curve, and in the special case where this curve is the affine line, chiral algebras invariant under translations are the same as well-known and widely used vertex algebras. The exposition of this book covers the ... WebNov 2, 2024 · Chiral algebras of class S and Moore-Tachikawa symplectic varieties. T Arakawa; T. Arakawa, Chiral algebras of class S and Moore-Tachikawa symplectic varieties, 1811.01577. Recommended publications.
Sujay Nair Mathematical Institute - University of Oxford
Web1 day ago · We show that all vertex algebras (resp. chiral algebras or equivalently factorization algebras) can be realized in these new categories VA(A,H,S)\documentclass[12pt]{minimal} ... WebDec 18, 2013 · The meromorphic correlators of the chiral algebra compute correlators in a protected sector of the four-dimensional theory. Infinite chiral symmetry has far-reaching consequences for the... take a break competition 07
Chiral algebras of class S$$ \mathcal{S} - Semantic Scholar
WebThe VOAs associated to theories of class S were first systematically studied in [5] where they went under the name chiral algebras of class S. In that work, a number of key properties of these... WebChiral algebra. In mathematics, a chiral algebra is an algebraic structure introduced by Beilinson & Drinfeld (2004) as a rigorous version of the rather vague concept of a chiral algebra in physics. In Chiral Algebras, Beilinson and Drinfeld introduced the notion of chiral algebra, which based on the pseudo-tensor category of D-modules. Websupersymmetries). We will use relations to 2D chiral algebras as well. Will focus primarily on theories with exactly marginal deforma-tions (i.e., conformal manifolds), but will present some results about isolated theories too. In the process, we will touch upon some of the open questions in this class of QFTs 2 twirl time sound wand