Affine Toda field theories with defects

Journal of High Energy Physics

Volumn 8, Issue 1, 2004, Pages 1419-1443

  Bowcock, Peter ^a   Corrigan, Edward ^b   Zambon, Cristina ^b  

^a DURHAM UNIVERSITY   (United Kingdom)

^b UNIVERSITY OF YORK   (United Kingdom)

Author keywords

Field Theories in Lower Dimensions; Integrable Field Theories

Indexed keywords

EID: 4744354949     PISSN: 10298479     EISSN: 10298479     Source Type: Journal    
DOI: 10.1088/1126-6708/2004/01/056     Document Type: Article

References (26)

1. P. Bowcock, E. Corrigan and C. Zambon, Classically integrable field theories with defects, hep-th/0305022.
2. G. Delfino, G. Mussardo and P. Simonetti, Scattering theory and correlation functions in statistical models with a line of defect, Nucl. Phys. B 432 (1994) 518 [hep-th/9409076].
3. O. Castro-Alvaredo and A. Fring, From integrability to conductance, impurity systems, Nucl. Phys. B 649 (2003) 449 [hep-th/0205076].
4. M. Mintchev, E. Ragoucy and P. Sorba, Scattering in the presence of a reflecting and transmitting impurity, Phys. Lett. B 547 (2002) 313 [hep-th/0209052].
5. A. Fring and R. Koberle, Factorized scattering in the presence of reflecting boundaries, Nucl. Phys. B 421 (1994) 159 [hep-th/9304141].
6. S. Ghoshal and A.B. Zamolodchikov, Boundary s matrix and boundary state in two-dimensional integrable quantum field theory, Int. J. Mod. Phys. A 9 (1994) 3841 [hep-th/9306002].
7. S. Ghoshal, Bound state boundary s matrix of the sine-gordon model, Int. J. Mod. Phys. A 9 (1994) 4801 [hep-th/9310188].
8. E. Corrigan, P.E. Dorey, R.H. Rietdijk and R. Sasaki, Affine toda field theory on a half line, Phys. Lett. B 333 (1994) 83 [hep-th/9404108].
9. E. Corrigan, P.E. Dorey and R.H. Rietdijk, Aspects of affine toda field theory on a half line, Prog. Theor. Phys. Suppl. 118 (1995) 143-164 [hep-th/9407148].
10. A. MacIntyre, Integrable boundary conditions for classical sine-gordon theory, J. Phys. A 28 (1995) 1089 [hep-th/9410026].
11. P. Bowcock, E. Corrigan, P.E. Dorey and R.H. Rietdijk, Classically integrable boundary conditions for affine toda field theories, Nucl. Phys. B 445 (1995) 469 [hep-th/9501098].
12. A.B. Zamolodchikov and A.B. Zamolodchikov, Factorized s-matrices in two dimensions as the exact solutions of certain relativistic quantum field models, Ann. Phys. (NY) 120 (1979) 253.
13. E. Corrigan, On duality and reflection factors for the sinh-gordon model with a boundary, Int. J. Mod. Phys. A 13 (1998) 2709 [hep-th/9707235].
14. A. Chenaghlou and E. Corrigan, First order quantum corrections to the classical reflection factor of the sinh-gordon model, Int. J. Mod. Phys. A 15 (2000) 4417 [hep-th/0002065].
15. E. Corrigan and A. Taormina, Reflection factors and a two-parameter family of boundary bound states in the sinh-gordon model, J. Phys. A 33 (2000) 8739 [hep-th/0008237].
16. E. Corrigan, Recent developments in affine toda quantum field theory, hep-th/9412213.
17. P. Baseilhac and G.W. Delius, Coupling integrable field theories to mechanical systems at the boundary, J. Phys. A 34 (2001) 8259 [hep-th/0106275].
18. V.O. Tarasov, The integrable initial-boundary value-problem on a semiline - nonlinear Schrödinger and sine-Gordon equations, Inverse Problems 7 (3) (1991) 435.
19. A.V. Bäcklund, Zur Theorie der Fläschentransformationen, Math. Ann. 19 (1882) 387.
20. R. Hirota, Direct methods in soliton theory, in 'Solitons', R.K. Bullough and P.J. Caudrey eds., Springer, Berlin 1980.
21. D.I. Olive and N. Turok, Local conserved densities and zero curvature conditions for toda lattice field theories, Nucl. Phys. B 257 (1985) 277.
22. T. J. Hollowood, Solitons in affine toda field theories, Nucl. Phys. B 384 (1992) 523.
23. A.P. Fordy and J. Gibbons, Integrable nonlinear Klein-Gordon equations and toda lattices, Commun. Math. Phys. 77 (1980) 21.
24. r affine toda theory, Phys. Lett. B 298 (1993) 95.
25. N.V. Alexeeva, I.V. Barashenkov and G.P. Tsironis, Impurity-induced stabilization of solitons in arrays of parametrically driven nonlinear oscillators, Phys. Rev. Lett. 84 (2000) 3053.
26. (1) affine toda solitons, Int. J. Mod. Phys. A 9 (1994) 2645 [hep-th/9307035].