1999
DOI: 10.1063/1.532835
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Gauge symmetries of the master action in the Batalin–Vilkovisky formalism

Abstract: We study the geometry of the Lagrangian Batalin-Vilkovisky theory on an antisymplectic manifold. We show that gauge symmetries of the BV-theory are essentially the symmetries of an even symplectic structure on the stationary surface of the master action.

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Cited by 9 publications
(19 citation statements)
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“…More generally, the derived bracket in the BV formalism has been originally proposed in [42][43][44].…”
Section: Constraints For Variational Symmetriesmentioning
confidence: 99%
“…More generally, the derived bracket in the BV formalism has been originally proposed in [42][43][44].…”
Section: Constraints For Variational Symmetriesmentioning
confidence: 99%
“…[12,13,14]). It would also be interesting to consider the isomorphism between the Poisson bracket and the antibracket [15] in the light of this superfield construction.…”
Section: Geometry Of the Super Path Spacementioning
confidence: 99%
“…Let (M, Q) be a Q-manifold, ξ be a degree −1 vector field on M. An infinitesimal gauge symmetry generated by ξ is the degree zero vector field δ ξ = [ξ, Q] = ξ Q + Qξ (cf. [63] and also [64] in the Lagrangian case. ).…”
Section: More Precisely Let U Be An Open Subset Of With Local Coordimentioning
confidence: 98%
“…An infinitesimal gauge symmetry generated by ξ is the degree zero vector field δξ=false[ξ,Qfalse]=ξQ+Qξ (cf. [] and also [] in the Lagrangian case. ).…”
Section: Preliminariesmentioning
confidence: 99%