Quantum observables, Lie algebra homology and TQFT

Letters in Mathematical Physics

Volumn 49, Issue 2, 1999, Pages 115-122

  Schwarz, Albert ^a  

^a UNIVERSITY OF CALIFORNIA   (United States)

Author keywords

Batalin Vilkovisky formalism; Lie algebra cohomology; Topological quantum field theory

Indexed keywords

EID: 0039625013     PISSN: 03779017     EISSN: None     Source Type: Journal    
DOI: 10.1023/A:1007684424728     Document Type: Article

References (9)

1. Batalin, I. and Vilkovisky, G.: Quantization of gauge theories with linearly dependent generators, Phys, Rev. D 28 (1983), 2567-2582.
2. Schwarz, A.: Geometry of Batalin-Vilkovisky quantisation, Comm. Math. Phys. 155(2) (1993), 249-260.
3. Schwarz, A.: Symmetry transformations in Batalin-Vilkovisky formalism, Lett. Math. Phys. 31(4) (1994), 299-301.
4. Alexandrov, M., Schwarz, A., Zaboronsky, O. and Kontsevich, M.: The geometry of the master equation and topological quantum field theory, Internat. J. Modern Phys. A 12(7) (1997), 1405-1429.
5. Kontsevich, M.: Feynman diagrams and low-dimensional topology, First European Congress of Mathematics, Vol. II (Paris, 1992), Progr. Math. 120, Birkhäuser, Basel, 1994, pp. 97-121.
6. Kontsevich, M.: Feynman diagrams and low-dimensional topology, First European Congress of Mathematics, Vol. II (Paris, 1992), Progr. Math. 120, Birkhäuser, Basel, 1994, pp. 97-121.
7. Schwarz, A.: The partition function of a degenerate functional, Comm. Math. Phys. 67 (1979), 1-16.
8. Axelrod, S. and Singer, I.: Chern-Simons perturbation theory, in: Differential Geometric Methods in Theoretical Physis, Vol. 1, New York, 1991, pp. 3-45.
9. Schwarz, A. and Tyupkin, Yu.: Quantization of antisymmetric tensors and Ray-Singer torsion, Nuclear Phys. B 242 (1984), 436-446.