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The analogue of the chain with a boundary
1.B. M. McCoy and T. T. Wu, Two-Dimentional Ising model (Harvard University Press, Cambridge, 1973), and references therein.
2.T. Kojima, “Ground-state correlation functions for an impenetrable Bose gas with Neumann or Dirichlet boundary conditions,” J. Stat. Phys. 88, 713 (1997).
3.T. Kojima, “Dynamical correlation functions for an impenetrable Bose gas with Neumann or Dirichlet boundary conditions,” J. Nonlinear Math. Phys. 6, 99 (1999).
4.E. K. Sklyanin, “Boundary conditions for integrable quantum systems,” J. Phys. A 21, 2375 (1988).
5.M. Jimbo, R. Kedem, T. Kojima, H. Konno and T. Miwa, “XXZ chain with a boundary,” Nucl. Phys. B 441, 437 (1995).
6.M. Jimbo and T. Miwa, Algebraic Analysis of Solvable Lattice Models, CBMS 85 (American Mathematical Society, Providence, RI, 1994), and references therein.
7.B. Hou, K. Shi, Y. Wang and W. Yang, “Bosonization of quantum sine-Gordon field with boundary,” Int. J. Mod. Phys. A 12, 1711 (1997).
8.H. Furutsu, T. Kojima, and Y.-H. Quano, “Form factors of invariant massive Thirring model with boundary reflection,” Int. J. Mod. Phys. A, to appear in July 2000.
9.H. Ozaki, thesis, 1996, Kyoto University.
10.Y. Koyama, “Staggered polarization of vertex models with -symmetry,” Commun. Math. Phys. 164, 277 (1994).
11.H. J. de Vega and A. G. Ruiz, “Boundary K-matrices for the six vertex model and -vertex models,” J. Phys. A 26, L519 (1993).
12.S. Lukyanov, “Free field representation for massive integrable models,” Commun. Math. Phys. 167, 183 (1995).
13.A. Doikou and R. I. Nepomechie, “Duality and quantum-algebra symmetry of the open spin chain with diagonal boundary fields,” Nucl. Phys. B 530, 641 (1998).
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