Results 171 to 180 of about 7,720 (196)
Constructing non-perturbative gauges using correlation functions.
Phys Lett B, 2010 Maas A.
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Covariant BRST quantization of the four-dimensional superparticle [PDF]
, 1989 Shogo Aoyama +3 more
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On BRST quantization of second class constraint algebras [PDF]
, 1988 Antti J. Niemi
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ON THE COVARIANT BRST QUANTIZATION OF GAUGE THEORIES INCLUDING SUPERMEMBRANES
, 1989 Eric Bergshoeff, R.E. Kallosh
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Quantization and bosonic BRST theory
Annals of Physics, 1991The authors study the problem of the quantization of a system with first class constraints. The simplest case to consider is that of a constrained classical system with symmetry which may be described by means of a symplectic manifold (M,\(\omega\)) with a free and proper Hamiltonian action of a connected Lie group G. The authors examine the conditions
Duval, C. +4 more
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International Journal of Modern Physics A, 1991
After a brief review of the BRST formalism and of the Parisi-Wu stochastic-quantization method, the BRST-stochastic-quantization scheme is introduced. This scheme allows the second quantization of constrained Hamiltonian systems in a manifestly gauge-symmetry-preserving way.
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After a brief review of the BRST formalism and of the Parisi-Wu stochastic-quantization method, the BRST-stochastic-quantization scheme is introduced. This scheme allows the second quantization of constrained Hamiltonian systems in a manifestly gauge-symmetry-preserving way.
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BRST Quantization of the Siegel Action
International Journal of Theoretical Physics, 1999zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kulshreshtha, Usha +2 more
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BRST-quantization and unitarity
Nuclear Physics B - Proceedings Supplements, 1990Abstract Unitarity conditions for indefinite metric field theories are formulated. Using these conditions a new approach to the BRST-quantization is developed. Some applications are discussed.
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BRST quantization of topological field theory
Physical Review D, 1990Summary: The canonical quantization of the topological field theory model \(\int_M F\wedge B\), proposed by Horowitz, is examined through the Becchi-Rouet-Stora-Tyutin approach. With this approach we have a manifestly covariant description of a certain class of topological quantum field theories. However, if \(M\) in the present model is any orientable
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