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Operadic Deformation Theory
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This is a survey on recent progress in algebraic deformation theory and the application of algebraic operads to its study. We review the classical homotopical tools in the theory of algebraic operads, namely Koszul duality. We give concrete examples of applications of such tools to various flavours of problems related to deformations of algebraic structures. We also study formal moduli problems and related notions from the operadic point of view.
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Higher Chiral Algebras in a Polysimplicial Model
The polysimplicial model makes the shifted canonical sheaf on A^n into a homotopy chiral algebra, with the Lie-infinity operad quasi-isomorphic to the operad of chiral operations.
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