#### Vol. 314, No. 1, 2021

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The $L_\infty$-algebra of a symplectic manifold

### Bas Janssens, Leonid Ryvkin and Cornelia Vizman

Vol. 314 (2021), No. 1, 81–98
##### Abstract

We construct an ${L}_{\infty }$-algebra on the truncated canonical homology complex of a symplectic manifold, which naturally projects to the universal central extension of the Lie algebra of Hamiltonian vector fields.

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