By Paul Roman

ISBN-10: 0201064952

ISBN-13: 9780201064957

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Appl. Math. 73, 221–237. H. Araki (1990) Commun. Math. Phys. 132, 155–176. The boost operator B was shown recently to have close relation to Baxter’s corner transfer matrices H. Itoyama, H. B. Thacker (1987) Phys. Rev. Lett. 58, 1395–1398. 3) was introduced in R. J. Baxter (1971) Stud. in Appl. Math. 50, 51–69. An alternative derivation of Baxter’s equation using “Analytical Bethe Ansatz” is given in N. Yu. Reshetikhin (1983) Lett. Math. Phys. 7, 205–213. For the Algebraic Bethe Ansatz see reviews on QISM cited above.

563–608, Elsevier. L. D. Faddeev (1987) in Nankai Lectures on Mathematical Physics, Integrable Systems, ed. -C. 23–70, Singapore: World Scientific, 1990. Elementary facts concerning the Yang-Baxter equation are contained in the surveys P. P. Kulish, E. K. Sklyanin (1982b) J. Sov. Math. 19, 1596–1620. M. Jimbo (1989) Int. J. Mod. Phys. 4, 3759–3777. For more sophisticated treatment of the Yang-Baxter equation based on the Quantum Group theory see V. G. Drinfeld (1985) Sov. Math. Dokl. 32, 254–258.

L. D. Faddeev (1987) in Nankai Lectures on Mathematical Physics, Integrable Systems, ed. -C. 23–70, Singapore: World Scientific, 1990. Elementary facts concerning the Yang-Baxter equation are contained in the surveys P. P. Kulish, E. K. Sklyanin (1982b) J. Sov. Math. 19, 1596–1620. M. Jimbo (1989) Int. J. Mod. Phys. 4, 3759–3777. For more sophisticated treatment of the Yang-Baxter equation based on the Quantum Group theory see V. G. Drinfeld (1985) Sov. Math. Dokl. 32, 254–258. V. G. Drinfeld (1988) Sov.

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