The $L_\infty$-structure on symplectic cohomology
Oliver Fabert, Jan-David Salchow

TL;DR
This paper constructs a chain-level $L_ abla$-structure extending the Lie bracket on symplectic cohomology, providing a new algebraic framework for understanding symplectic invariants.
Contribution
It introduces a novel chain-level $L_ abla$-structure on symplectic cohomology, extending the existing Lie bracket to a richer algebraic structure.
Findings
Established the chain-level $L_ abla$-structure on symplectic cohomology.
Extended the Lie bracket to an $L_ abla$-structure at the chain level.
Provided new tools for algebraic analysis of symplectic invariants.
Abstract
We construct the chain level -structure that extends the Lie bracket on symplectic cohomology.
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Taxonomy
TopicsHomotopy and Cohomology in Algebraic Topology · Algebraic structures and combinatorial models · Advanced Algebra and Geometry
