General triplectic quantization

DOI10.1016/0550-3213(96)00061-2zbMath1002.81562arXivhep-th/9510201OpenAlexW3099780623MaRDI QIDQ1910477

Igor A. Batalin, Robert Marnelius

Publication date: 10 April 1996

Published in: Nuclear Physics. B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/9510201

zbMATH Keywords

Lagrangian formalismgeneral constrained systemsexterior differential formsdegenerate Poisson bracketgenerating operators

Mathematics Subject Classification ID

Quantization in field theory; cohomological methods (81T70) Deformation quantization, star products (53D55)

Related Items

Closed description of arbitrariness in resolving quantum master equation, KOSZUL–TATE COHOMOLOGY FOR AN SP(2)-COVARIANT QUANTIZATION OF GAUGE THEORIES WITH LINEARLY DEPENDENT GENERATORS, Gauge independence in a higher-order Lagrangian formalism via change of variables in the path integral, Algebra of higher antibrackets, A Lie group structure underlying the triplectic geometry, Becchi–Rouet–Stora–Tyutin formalism and zero locus reduction, A Kähler structure of the triplectic geometry, Antisymplectic gauge theories, Canonical transformations and gauge fixing in the triplectic quantization, Quantum \(\text{Sp}(2)\)-antibrackets and open groups, A triplectic bi-Darboux theorem and para-hypercomplex geometry

Cites Work

• Triplectic quantization: A geometrically covariant description of the Sp(2)-symmetric Lagrangian formalism
• ON THE GEOMETRY OF THE BATALIN-VILKOVISKY FORMALISM
• ON POSSIBLE GENERALIZATIONS OF FIELD-ANTIFIELD FORMALISM
• Covariant quantization of gauge theories in the framework of extended BRST symmetry
• Antifield-antibracket formulation of the anti-BRST transformation