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We develop a new approach to Baxter Q-operators by relating them to the theory of Yangians, which are the simplest examples for quantum groups.
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1972
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G. P. Pronko and Y. G. Stroganov, “ Bethe Equations "on the Wrong Side of Equator"
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V. V. Bazhanov, S. L. Lukyanov, and A. B. Zamolodchikov, “ Integrable structure of conformal field theory. III: The Yang-Baxter relation
1999
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2006
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V. V. Bazhanov and Z. Tsuboi, “ Baxter’s Q-operators for supersymmetric spin chains
2008
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T. Kojima, “ Baxter’s Q-operator for the W-algebra W N W_{N}
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2000
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V. B. Kuznetsov, M. Salerno, and E. K. Sklyanin, “ Quantum Bäcklund transformation for the integrable DST model
2000
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L. D. Faddeev, R. M. Kashaev, and A. Y. Volkov, “ Strongly coupled quantum discrete Liouville theory. I: Algebraic approach and duality
2001
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V. V. Bazhanov and S. M. Khoroshkin. Unpublished, 2001
2001
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V. V. Bazhanov, A. N. Hibberd, and S. M. Khoroshkin, “ Integrable structure of W(3) conformal field theory, quantum Boussinesq theory and boundary affine Toda theory
2002
Cited alongside, same era.
S. E. Derkachov, G. P. Korchemsky, and A. N. Manashov, “ Baxter Q-operator and separation of variables for the open SL(2,R) spin chain
2003
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L. D. Faddeev, “ How Algebraic Bethe Ansatz works for integrable model
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2008
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V. Kazakov, A. S. Sorin, and A. Zabrodin, “ Supersymmetric Bethe ansatz and Baxter equations from discrete Hirota dynamics
2008
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V. Kazakov and P. Vieira, “ From Characters to Quantum (Super)Spin Chains via Fusion
2008
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V. V. Bazhanov, T. Lukowski, C. Meneghelli, and M. Staudacher, “ A Shortcut to the Q-Operator
2010
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2010
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