The Derived Marsden-Weinstein Quotient is Symplectic
classification
🧮 math.AG
math.RTmath.SG
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symplecticderivedformactionalongartinassumptionscategory
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Let $(X,\omega_X)$ be a derived scheme with a 0-symplectic form and suppose there is a Hamiltonian $G$-action with a moment map for $G$ a reductive group. We prove, under no further assumptions, that symplectic reduction along any coadjoint orbit in the category of derived Artin stacks has a 0-symplectic form.
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Cited by 1 Pith paper
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Derived Symplectic Reduction in Differential Geometry
Proves a derived symplectic reduction theorem by modeling the quotient as a dg-groupoid and constructing a non-degenerate reduced form in the Bott-Shulman complex.
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