Integrable vector perturbations of W invariant theories and their quantum group symmetry

Jun, 1994
15 pages
e-Print:
Report number:
  • RI-7

Citations per year

1994199519961997140
Abstract:
Perturbations of WDnWD_n and W3W_3 conformal theories which generalize the (1,2)(1,2) perturbations of conformal minimal models are shown to be integrable by counting argument. A2n1,q (2)A_{2n-1,q}~{(2)} and D4,q (3)D_{4,q}~ {(3)} symmetries of corresponding S-matrices are conjectured and proved by explicit construction of conserved nonlocal charges in the WD3WD_3 case with the proper quantum group of symmetry.
  • field theory: conformal
  • dimension: 2
  • quantum group
  • algebra: W(3)
  • perturbation theory
  • integrability
  • charge: nonlocal
  • operator: algebra