Integrable structure of W3 Conformal Field Theory, quantum boussinesq theory and boundary affine Toda theory

Nuclear Physics B

Volumn 622, Issue 3, 2002, Pages 475-547

  Bazhanov, Vladimir V ^a   Hibberd, Anthony N ^a   Khoroshkin, Sergey M ^b,c  

^a AUSTRALIAN NATIONAL UNIVERSITY   (Australia)

^b INSTITUTE FOR THEORETICAL AND EXPERIMENTAL PHYSICS   (Russian Federation)

^c MAX PLANCK INSTITUT FÜR MATHEMATIK   (Germany)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0037059944     PISSN: 05503213     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0550-3213(01)00595-8     Document Type: Article

References (85)

1. Factorized S-matrices in two dimensions as the exact solutions of certain relativistic quantum field theory models
2. Integrable structure of conformal field theory, quantum KdV theory and thermodynamic
3. Integrable structure of conformal field theory. II. Q-operator and DDV equation
4. Integrable structure of conformal field theory. III. The Yang-Baxter relation
5. Quantum field theories in finite volume: Excited state energies
6. Quantum inverse problem method. I
7. Exactly Solved Models in Statistical Mechanics
8. Infinite additional symmetries in two-dimensional conformal quantum field theory
9. Additional symmetries and exactly-soluble models in two-dimensional conformal field theory
10. Quantum Korteweg-de Vries-like equations and perturbed conformal field theories
11. Partition function of the eight-vertex lattice model
12. 3-invariant solutions of the Yang-Baxter equation and associated quantum systems
13. Quantum integrable models and discrete classical Hirota equations
14. 2 spin chain
15. Model for a multicomponent quantum system
16. Restricted solid-on-solid models connected with simply laced algebras and conformal field theory
17. Functional relations in solvable lattice models. I. Functional relations and representation theory
18. Unified approach to thermodynamic Bethe Ansatz and finite size corrections for lattice models and field theories
19. Central charges of the 6- and 19-vertex models with twisted boundary conditions
20. Differential equations and integrable models: The SU(3) case
21. Boundary S matrix and boundary state in two-dimensional integrable quantum field theory
22. Influence of dissipation on quantum tunneling in macroscopic systems
23. Diffusion and localization in a dissipative quantum system
24. Open string theory as dissipative quantum mechanics
25. Quantum Brownian motion in a periodic potential
26. Transmission through barriers and resonant tunneling in an interacting one-dimensional electron gas
27. Resonant tunneling between quantum Hall edge states
28. Exact conductance through point contacts in the v = 1/3 fractional quantum Hall effects
29. Exact non-equilibrium transport through point contacts in quantum wires and fractional quantum Hall devices
30. On non-equilibrium states in QFT model with boundary interaction
31. Affine Toda field theory on a half-line
32. Quantum integrability in two-dimensional systems with boundary
33. n symmetry
34. Théorie des ondes et des remous qui se propagent le long d'un canal rectangulaire horizonatal
35. On stochastization of one-dimensional chains of nonlinear oscillators
36. A family of Hamiltonian structures connected with integrable nonlinear differential equations
37. Extended classical conformal algebras and the second Hamiltonian structure of Lax equations
38. Boussinesq's equation as a Hamiltonian system
39. Lie algebras and equations of Korteweg de Vries type
40. On the complete integrability of the Landau-Lifshitz equation
41. Hamiltonian Methods in the Theory of Solitons
42. Quantum groups
43. The uniqueness theorem for the universal R-matrix
44. Universal R-matrix for quantized nontwisted affine Lie algebras
45. Quantum affine algebras and universal R-matrix with spectral parameter
46. 3 symmetry
47. W-algebras Poisson-Lie groups and classical
48. Vertex operators and representations of quantum universal enveloping algebras
49. 3 Algebra
50. Discrete Heisenberg-Weyl group and modular group
51. Virasoro algebra, vertex operators, quantum sine-Gordon and solvable quantum field theories
52. Deformations of conformal field theories and soliton equations
53. Integrals of motion and quantum groups
54. Tata Lectures on Theta. I
55. Tata Lectures on Theta. II
56. Thermodynamics of the complex su(3) Toda theory
57. 3,5 model
58. Analytic calculation of scaling dimensions: Tricritical hard squares and critical hard hexagons
59. Diagram technique for nonequilibrium processes
60. Low-temperature nonequilibrium transport in a Luttinger liquid
61. Spectral determinants for Schrödinger equation and Q-operators of conformal field theory
62. On the thermodynamic Bethe Ansatz equations for reflectionless ADE scattering theories
63. Critical RSOS models and conformal field theory
64. Integrable field theory from conformal field theory
65. 1,2-perturbated minimal models of conformal field theory
66. Generalized KdV and quantum inverse scattering description of conformal minimal models
67. Functional relations and analytic Bethe Ansatz for twisted quantum affine algebras
68. Quasi-classical study of form factors in finite volume
69. Chiral Potts model as a descendant of the six-vertex model
70. Eight-vertex model in lattice statistics and one-dimensional anisotropic Heisenberg chain. I. Some fundamental eigenvectors
71. Eight-vertex model in lattice statistics and one-dimensional anisotropic Heisenberg chain. II. Equivalence to a generalized ice-type lattice model
72. Eight-vertex model in lattice statistics and one-dimensional anisotropic Heisenberg chain. III. Eigenvectors of the transfer matrix and Hamiltonian
73. Functional relations for transfer matrices of the chiral Potts model
74. n-1 generalization of the chiral Potts model
75. Generalized Bethe Ansatz equations for Hofstadter problem
76. On Baxter Q-operators for Toda Chain
77. Dual Baxter equations and quantization of affine Jacobian
78. The non-compact quantum dilogarithm and the Baxter equations
79. Baxter equation for quantum discrete Boussinesq equation
80. Anharmonic oscillators, the thermodynamic Bethe ansatz and nonlinear integral equations
81. Spectral zeta functions
82. Exact quantization condition for anharmonic oscillators (in one dimension)
83. The Complex j-Plane