Integrable chiral theories in 2 + 1 dimensions

Nuclear Physics B

Volumn 537, Issue 1-3, 1999, Pages 586-598

  Gianzo, D ^a   Madsen, J O ^a   Sanchez Guillen J ^a  

^a UNIVERSITY OF SANTIAGO DE COMPOSTELA   (Spain)

Author keywords

Chiral theories; Conserved currents; Integrable theories; Zero curvature conditions

Indexed keywords

EID: 0033521342     PISSN: 05503213     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0550-3213(98)80014-X     Document Type: Article

References (13)

1. O. Alvarez, L. Ferreira and J. Sánchez Guillén, hep-th/9710147, Nucl. Phys. B 529 (1998) 689.
2. S. Novikov et al., Theory of solitons, Cont. Sov. Math. N.Y. ( 1983).
3. A.A. Belavin and V.E. Zakharov, Phys. Lett. B 73 (1978) 53.
4. T. Ioannidou and W.J. Zakrzewski, hep-th/9802131, Phys. Lett. A 242 (1998) 233, and references therein.
5. R.S. Ward, J. Math. Phys. 29 (1988) 386.
6. 1 Model on a Compact Riemann Surface, hep-th/9707169.
7. 1 Model on a Compact Riemann Surface, hep-th/9707169.
8. K. Fujii and T. Suzuki, Non-linear Sigma Models in (1 + 2)-dimensions and an Infinite Number of Conserved Currents, hep-th/9802105; Some useful formulas in non-linear sigma models in (1+2)-Dimensions, hep-th/9804004; Nonlinear Grassmann Sigma Models in Any Dimension and an Infinite Number of Conserved Currents, hep-th/9806084.
9. R. Gilmore, Lie Groups, Lie Algebras, and Some of Their Applications (Wiley, New York, 1974).
10. G.H. Derrick, J. Math. Phys. 5 (1964) 1252; S. Coleman and J. Mandula, Phys. Rev. 159 (1967) 1251.
11. G.H. Derrick, J. Math. Phys. 5 (1964) 1252; S. Coleman and J. Mandula, Phys. Rev. 159 (1967) 1251.
12. P. Forgács, W.J. Zakrzewski and Z. Horváth, Nucl. Phys. B 248 (1984) 187.
13. S.J. Gates Jr., M.T. Grisaru, M. Roček and W. Siegel, Superspace (Benjamin/Cummings, Menlo Park, CA, 1983).