
TL;DR
This paper computes the Picard group of stable b-symplectic manifolds using discrete invariants to classify these manifolds up to Morita equivalence, advancing understanding in symplectic geometry.
Contribution
Introduces a set of discrete invariants that classify stable b-symplectic manifolds up to Morita equivalence, providing a new method for computing their Picard groups.
Findings
Computed the Picard group for stable b-symplectic manifolds.
Developed a classification scheme using discrete invariants.
Established Morita equivalence classification for these manifolds.
Abstract
We compute the Picard group of a stable b-symplectic manifold by introducing a collection of discrete invariants which classify up to Morita equivalence.
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