CANONICAL QUANTIZATION OF THE GAUGED WESS-ZUMINO MODEL

Bowcock, P.

All Outputs (8)

ASPECTS OF PERTURBED CONFORMAL FIELD THEORY, AFFINE TODA FIELD THEORY AND EXACT S MATRICES (1989)
Presentation / Conference Contribution
Braden, H., Corrigan, E., Dorey, P., & Sasaki, R. (1989, December). ASPECTS OF PERTURBED CONFORMAL FIELD THEORY, AFFINE TODA FIELD THEORY AND EXACT S MATRICES

Low-energy supersymmetry and the decay b --> s+H ⁰ (1989)
Journal Article
Iogansen, A., Ural'Tsev, N., & Khoze, V. (1989). Low-energy supersymmetry and the decay b --> s+H ⁰

Some Classes of General Solutions of the U(N) Chiral $\sigma$ Models in two Dimensions (1989)
Journal Article
Piette, B., & Zakrzewski, W. (1989). Some Classes of General Solutions of the U(N) Chiral $\sigma$ Models in two Dimensions. Journal of Mathematical Physics, 30, 2233-2237. https://doi.org/10.1063/1.528548

Finite energy solutons for (1+1)‐dimensional σ models. (1989)
Journal Article
Piette, B., & Zakrzewski, W. (1989). Finite energy solutons for (1+1)‐dimensional σ models. Journal of Mathematical Physics, 31, 916-923. https://doi.org/10.1063/1.528772

Superconformal algebras and string compactification on manifolds with SU(n) holonomy (1989)
Journal Article
Eguchi, T., Ooguri, H., Taormina, A., & Yang, S. (1989). Superconformal algebras and string compactification on manifolds with SU(n) holonomy. Nuclear Physics B, 315, 193-221. https://doi.org/10.1016/0550-3213%2889%2990454-9

On the threshold behaviour of heavy top production (1989)
Presentation / Conference Contribution
Khoze, V., & et al. (1989). On the threshold behaviour of heavy top production.

Extended Toda field theory and exact S-matrices. (1989)
Journal Article
Braden, H., Corrigan, E., Dorey, P., & Sasaki, R. (1989). Extended Toda field theory and exact S-matrices. Physics Letters B, 227(3-4), 411-416. https://doi.org/10.1016/0370-2693%2889%2990952-0

CANONICAL QUANTIZATION OF THE GAUGED WESS-ZUMINO MODEL (1989)
Presentation / Conference Contribution
Bowcock, P. (1989). CANONICAL QUANTIZATION OF THE GAUGED WESS-ZUMINO MODEL

The canonical formalism is developed for the two-dimensional Wess-Zumino model on a group manifold G with a subgroup H⊂G gauged, using time as the evolution parameter. The system is a constrained hamiltonian system which is dealt with using Dirac's p... Read More about CANONICAL QUANTIZATION OF THE GAUGED WESS-ZUMINO MODEL.