Counting solutions of the Bethe equations of the quantum group invariant open XXZ chain at roots of unity

H. Temperley and E. Lieb, “Relations between the ’percolation’ and ’colouring’ problem and other graph-theoretical problems associated with regular planar lattices: some exact results for the ’percolation’ problem,” Proc.Roy.Soc.Lond

1971

Earlier work this paper cites.

R. J. Baxter, “Eight vertex model in lattice statistics and one-dimensional anisotropic Heisenberg chain. I. Some fundamental eigenvectors,” Annals Phys

1973

Earlier work this paper cites.

F. C. Alcaraz, M. N. Barber, M. T. Batchelor, R. J. Baxter, and G. R. W. Quispel, “Surface Exponents of the Quantum XXZ, Ashkin-Teller and Potts Models,” J.Phys

1987

Earlier work this paper cites.

E. K. Sklyanin, “Boundary Conditions for Integrable Quantum Systems,” J.Phys

1988

Earlier work this paper cites.

V. Pasquier and H. Saleur, “Common Structures Between Finite Systems and Conformal Field Theories Through Quantum Groups,” Nucl.Phys

1990

Earlier work this paper cites.

P. P. Kulish and E. K. Sklyanin, “The general U(q)(sl(2)) invariant X X Z integrable quantum spin chain,” J.Phys

1991

Earlier work this paper cites.

B.-Y. Hou, K.-J. Shi, Z.-X. Yang, and R.-H. Yue, “Integrable quantum chain and the representation of quantum group SU-q(2),” J.Phys

1991

Earlier work this paper cites.

L. Mezincescu and R. I. Nepomechie, “Quantum algebra structure of exactly soluble quantum spin chains,” Mod.Phys.Lett

1991

Earlier work this paper cites.

L. Mezincescu and R. I. Nepomechie, “Analytical Bethe Ansatz for quantum algebra invariant spin chains,” Nucl.Phys

1992

Earlier work this paper cites.

C. Destri and H. de Vega, “Bethe ansatz and quantum groups: The Light cone approach. 2. From RSOS(p+1) models to p restricted Sine-Gordon field theories,” Nucl.Phys

1992

Earlier work this paper cites.

P. P. Martin and D. S. Mcanally, “On commutants, dual pairs and nonsemisimple algebras from statistical mechanics,” Int.J.Mod.Phys

1992

Earlier work this paper cites.

F. C. Alcaraz, M. Droz, M. Henkel, and V. Rittenberg, “Reaction - diffusion processes, critical dynamics and quantum chains,” Annals Phys

1994

Earlier work this paper cites.

G. Juttner and M. Karowski, “Completeness of ’good’ Bethe Ansatz solutions of a quantum group invariant Heisenberg Model,” Nucl.Phys

1994

Earlier work this paper cites.

P. Fendley and H. Saleur, “Deriving boundary S matrices,” Nucl.Phys

1994

Cited alongside, same era.

CUP, 1994

V. Chari and A. Pressley, A guide to quantum groups · 1994

Cited alongside, same era.

North Holland, 1998

L. D. Faddeev, “How algebraic Bethe ansatz works for integrable models,” in Symétries Quantiques (Les Houches Summer School Proceedings vol 64) · 1998

Cited alongside, same era.

V. Fridkin, Y. Stroganov, and D. Zagier, “Ground state of the quantum symmetric finite size X X Z spin chain with anisotropy parameter Delta = 1/2,” J.Phys

2000

Cited alongside, same era.

A. A. Belavin, S. Y. Gubanov, and B. L. Feigin, “Truncation of functional relations in the XXZ model,” Moscow Math. J

2001

Cited alongside, same era.

K. Fabricius and B. M. McCoy, “Bethe’s equation is incomplete for the XXZ model at roots of unity,” J.Statist.Phys

E. Mukhin, V. Tarasov, and A. Varchenko, “Bethe algebra of homogeneous XXX Heisenberg model has simple spectrum,” Commun. Math. Phys

Original

2009

Later among the works it cites.

J. Dubail, J. L. Jacobsen, and H. Saleur, “Conformal field theory at central charge c = 0: A measure of the indecomposability (b) parameters,” Nucl.Phys

Original

2010

Later among the works it cites.

R. Vasseur, J. L. Jacobsen, and H. Saleur, “Indecomposability parameters in chiral Logarithmic Conformal Field Theory,” Nucl.Phys

Original

2011

Later among the works it cites.

A. Morin-Duchesne and Y. Saint-Aubin, “The Jordan Structure of Two Dimensional Loop Models,” J.Stat.Mech

Original

2011

Later among the works it cites.

A. M. Gainutdinov and R. Vasseur, “Lattice fusion rules and logarithmic operator product expansions,” Nucl.Phys