A Lie Infinity Algebra of Hamiltonian Forms in n-plectic Geometry

Abstract

We propose a new definition of so called Hamiltonian forms in n-plectic geometry and show that they have a non-trivial Lie infinity-algebra structure.

References in corpus (3)

• Momentum Maps and Classical Relativistic Fields. Part II: Canonical Analysis of Field Theories
• Higher Symplectic Geometry
• A general construction of Poisson brackets on exact multisymplectic manifolds

Cited by in corpus (1)

• On the precanonical structure of the Schrödinger wave functional