Path Integral Formulation with Deformed Antibracket
arXiv:1008.3836 · doi:10.1016/j.physletb.2010.09.047
Abstract
We propose how to incorporate the Leites-Shchepochkina-Konstein-Tyutin deformed antibracket into the quantum field-antifield formalism.
arXiv comment13 pages, LaTeX. v2: Added references. To appear in Phys. Lett. B
References in corpus (22)
- Closed String Field Theory: Quantum Action and the BV Master Equation
- Introduction to string field theory
- The Geometry of the Master Equation and Topological Quantum Field Theory
- Batalin-Vilkovisky algebras and two-dimensional topological field theories
- On possible generalizations of field--antifield formalism
- Triplectic Quantization: A Geometrically Covariant Description of the Sp(2)-symmetric Lagrangian Formalism
- Quantum antibrackets
- Non-Commutative Batalin-Vilkovisky Algebras, Homotopy Lie Algebras and the Courant Bracket
- Superfield algorithms for topological field theories
- Algebra of Higher Antibrackets
- On the multilevel generalization of the field--antifield formalism
- General quantum antibrackets
- On Generalized Gauge-Fixing in the Field-Antifield Formalism
- Generalized Poisson sigma models
- Non-Abelian Antibrackets
- On the Multilevel Field--Antifield Formalism with the Most General Lagrangian Hypergauges
- Odd Scalar Curvature in Field-Antifield Formalism
- Dualities between Poisson brackets and antibrackets
- Second Class Constraints in a Higher-Order Lagrangian Formalism
- Deformations of the antibracket
- Remarks on Existence of Proper Action for Reducible Gauge Theories
- The deformations of nondegenerate constant Poisson bracket with even and odd deformation parameters