Equivariant Floer theory on symmetric Liouville sectors yields a cohomology isomorphism for quotients with nodal singularities, proving the Lekili-Segal conjecture.
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Establishes correspondence between holomorphic disk moduli spaces for G-invariant Lagrangians and their GIT quotients, yielding a formula for the quotient disk potential via semistable disk potential.
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Equivariant Partially Wrapped Fukaya Categories on Liouville Sectors
Equivariant Floer theory on symmetric Liouville sectors yields a cohomology isomorphism for quotients with nodal singularities, proving the Lekili-Segal conjecture.
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Holomorphic disks and GIT quotients
Establishes correspondence between holomorphic disk moduli spaces for G-invariant Lagrangians and their GIT quotients, yielding a formula for the quotient disk potential via semistable disk potential.