Deformations of Pre-Symplectic Structures: a Dirac Geometry Approach

Abstract

We explain the geometric origin of the $L_{\infty }$-algebra controlling deformations of pre-symplectic structures.

This article explains the geometry underlying our earlier, more algebraic approach developed in arXiv:1703.00290. We take the liberty to reuse some of the definitions and results from loc. cit

References in corpus (2)

• Deformation of Dirac structures via $L_{\infty }$ algebras
• Deformations of pre-symplectic structures and the Koszul $L_{\infty }$-algebra

Cited by in corpus (4)

• Split Courant algebroids as $L_{\infty }$-structures
• Deformations of pre-symplectic structures and the Koszul $L_{\infty }$-algebra
• Gauge equivalences for foliations and pre-symplectic structures
• The Deformation $L_{\infty }$ algebra of a Dirac--Jacobi structure