The purpose of this paper is to present a fully algebraic formalism for the construction and reduction of -algebras of observables inspired by multisymplectic geometry, using Gerstenhaber algebras, BV-modules, and the constraint triple formalism. In the “geometric case”, we reconstruct and conceptually explain the recent results of [7].
Multisymplectic observable reduction using constraint triples / Miti, Antonio Michele; Ryvkin, Leonid. - In: DIFFERENTIAL GEOMETRY AND ITS APPLICATIONS. - ISSN 0926-2245. - (2025). [10.1016/j.difgeo.2025.102272]
Multisymplectic observable reduction using constraint triples
Antonio Michele Miti;
2025
Abstract
The purpose of this paper is to present a fully algebraic formalism for the construction and reduction of -algebras of observables inspired by multisymplectic geometry, using Gerstenhaber algebras, BV-modules, and the constraint triple formalism. In the “geometric case”, we reconstruct and conceptually explain the recent results of [7].File allegati a questo prodotto
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