The antifield Koszul–Tate complex of reducible Noether identities

DOI10.1063/1.2054647zbMath1111.70026arXivmath-ph/0506034OpenAlexW2100876524MaRDI QIDQ3438651

Denis Bashkirov, Luigi Mangiarotti, Gennadi A. Sardanashvily, Giovanni Giachetta

Publication date: 16 May 2007

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math-ph/0506034

zbMATH Keywords

nilpotency conditiondegenerate Lagrangian systemGrassmann-graded variational bicomplex

Mathematics Subject Classification ID

Lagrangian formalism and Hamiltonian formalism in mechanics of particles and systems (70S05) Symmetries and conservation laws in mechanics of particles and systems (70S10)

Related Items (7)

GRADED INFINITE ORDER JET MANIFOLDS ⋮ The KT-BRST complex of a degenerate Lagrangian system ⋮ Variations by generalized symmetries of local Noether strong currents equivalent to global canonical Noether currents ⋮ REMARKS ON EXISTENCE OF PROPER ACTION FOR REDUCIBLE GAUGE THEORIES ⋮ On the notion of gauge symmetries of generic Lagrangian field theory ⋮ GRADED LAGRANGIAN FORMALISM ⋮ CLASSICAL FIELD THEORY: ADVANCED MATHEMATICAL FORMULATION

Cites Work

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• Local BRST cohomology in gauge theories
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• Lagrangian supersymmetries depending on derivatives. Global analysis and cohomology
• Noether’s second theorem for BRST symmetries
• Noether's second theorem in a general setting: reducible gauge theories
• NOETHER IDENTITIES OF A DIFFERENTIAL OPERATOR: THE KOSZUL–TATE COMPLEX
• Jet coordinates for local BRST cohomology

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