A. A. Slavnov, S. A. Frolov, “Quantization of non-Abelian antisymmetric tensor field”, TMF, 75:2 (1988), 201–211; Theoret. and Math. Phys., 75:2 (1988), 470

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Teoreticheskaya i Matematicheskaya Fizika, 1988, Volume 75, Number 2, Pages 201–211 (Mi tmf4773)

This article is cited in 24 scientific papers (total in 24 papers)

Quantization of non-Abelian antisymmetric tensor field

A. A. Slavnov, S. A. Frolov

Full-text PDF (1068 kB) Citations (24)

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Abstract: The procedure of canonical quantization is used to obtain a manifestly Lorentz-invariant expression for the $S$ matrix of an antisymmetric tensor field. It is shown that at the quantum level this theory is equivalent to the nonlinear sigma model.

Received: 14.01.1987

English version:
Theoretical and Mathematical Physics, 1988, Volume 75, Issue 2, Pages 470–477
DOI: https://doi.org/10.1007/BF01017485

Bibliographic databases:

Document Type: Article

Language: Russian

Citation: A. A. Slavnov, S. A. Frolov, “Quantization of non-Abelian antisymmetric tensor field”, TMF, 75:2 (1988), 201–211; Theoret. and Math. Phys., 75:2 (1988), 470–477

Citation in format AMSBIB

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\jour Theoret. and Math. Phys.

\yr 1988

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\pages 470--477

\crossref{https://doi.org/10.1007/BF01017485}

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Linking options:

https://www.mathnet.ru/eng/tmf4773

https://www.mathnet.ru/eng/tmf/v75/i2/p201

This publication is cited in the following 24 articles:

Sergei M. Kuzenko, Emmanouil S. N. Raptakis, “Covariant quantisation of tensor multiplet models”, J. High Energ. Phys., 2024:9 (2024)
P. M. Lavrov, Ilya Shapiro, Handbook of Quantum Gravity, 2024, 389
P. M. Lavrov, I. L. Shapiro, Handbook of Quantum Gravity, 2023, 1
Buchbinder I.L. Ivanov E.A. Pletnev N.G., “Superfield approach to the construction of effective action in quantum field theory with extended supersymmetry”, Phys. Part. Nuclei, 47:3 (2016), 291–369
Pavel Yu. Moshin, Alexander A. Reshetnyak, “Finite BRST–antiBRST transformations in Lagrangian formalism”, Physics Letters B, 739 (2014), 110
Ignatios Antoniadis, George Savvidy, “New gauge anomalies and topological invariants in various dimensions”, Eur. Phys. J. C, 72:9 (2012)
Proc. Steklov Inst. Math., 272 (2011), 201–215
M. V. Chizhov, “Theory and phenomenology of spin-1 chiral particles”, Phys. Part. Nuclei, 42:1 (2011), 93
Peter M. Lavrov, “Sp(2) renormalization”, Nuclear Physics B, 849:2 (2011), 503
Lavrov P.M., Shapiro I.L., “Renormalization of gauge theories in curved space-time”, Physical Review D, 81:4 (2010), 044026
Savvidy G., “Topological mass generation four-dimensional gauge theory”, Phys Lett B, 694:1 (2010), 65–73
I. L. Buchbinder, N. G. Pletnev, “One-loop effective action in the $\mathcal N=2$ supersymmetric massive Yang–Mills field theory”, Theoret. and Math. Phys., 157:1 (2008), 1383–1398
Bogusław Broda, Piotr Bronowski, Marcin Ostrowski, Michał Szanecki, “Quantization of four-dimensional Abelian gravity”, Physics Letters B, 655:3-4 (2007), 178
Geyer, B, “Gauge models in modified triplectic quantization”, International Journal of Modern Physics A, 16:26 (2001), 4297
P.M. Lavrov, P.Yu. Moshin, “Physical unitarity in the Lagrangian Sp(2)-symmetric formalism”, Nuclear Physics B, 486:3 (1997), 565
Joaquim Gomis, Jordi París, Stuart Samuel, “Antibracket, antifields and gauge-theory quantization”, Physics Reports, 259:1-2 (1995), 1
S. A. Frolov, “BRST quantization of gauge theories in Hamiltonian-like gauges”, Theoret. and Math. Phys., 87:2 (1991), 464–477
M. Baker, James S. Ball, F. Zachariasen, “Unitarity in dual QCD”, Phys. Rev. D, 44:8 (1991), 2578
A. A. Slavnov, S. A. Frolov, “Lagrangian BRST quantization and unitarity”, Theoret. and Math. Phys., 85:3 (1990), 1237–1255
N.K. Nielsen, “Quantum equivalence of four-dimensional nonlinear σ-model and antisymmetric tensor model”, Nuclear Physics B, 332:2 (1990), 391

Citing articles in Google Scholar: Russian citations, English citations
Related articles in Google Scholar: Russian articles, English articles

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References:	64
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