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- W2599163675 abstract "Let BunG be the moduli space of G-bundles on a smooth complex projective curve. Motivated by a study of boundary conditions in mirror symmetry, Gaiotto (2016) associated to any symplectic representation of G a Lagrangian subvariety of T∗BunG. We give a simple interpretation of (a generalization of) Gaiotto’s construction in terms of derived symplectic geometry. This allows to consider a more general setting where symplectic G-representations are replaced by arbitrary symplectic manifolds equipped with a Hamiltonian G-action and with an action of the multiplicative group that rescales the symplectic form with positive weight." @default.
- W2599163675 created "2017-04-07" @default.
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- W2599163675 date "2018-05-31" @default.
- W2599163675 modified "2023-10-14" @default.
- W2599163675 title "Gaiotto’s Lagrangian Subvarieties via Derived Symplectic Geometry" @default.
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- W2599163675 doi "https://doi.org/10.1007/s10468-018-9801-9" @default.
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