21 citations to https://www.mathnet.ru/rus/znsl3369
  1. Laurie Carrier, Charles‐Émile Fecteau, Paul A. Johnson, “Bethe ansatz of electrons as a mean‐field wavefunction for chemical systems”, Int J of Quantum Chemistry, 120:15 (2020)  crossref
  2. Francisco C Alcaraz, Matheus J Lazo, “Exactly solvable interacting vertex models”, J. Stat. Mech., 2007:08 (2007), P08008  crossref
  3. Wen-Li Yang, Yao-Zhong Zhang, Shao-You Zhao, “Drinfeld Twists and Algebraic Bethe Ansatz of the Supersymmetric Model Associated with U
    q (gl(m|n))”, Commun. Math. Phys., 264:1 (2006), 87  crossref
  4. Wen-Li Yang, Yao-Zhong Zhang, Shao-You Zhao, “Drinfeld Twists and Algebraic Bethe Ansatz of the Supersymmetrict-JModel”, J. High Energy Phys., 2004:12 (2004), 038  crossref
  5. T-D Albert, K Ruhlig, “Polarization-free generators for the Belavin model”, J. Phys. A: Math. Gen., 34:8 (2001), 1569  crossref
  6. T.-D. Albert, K. Ruhlig, Integrable Structures of Exactly Solvable Two-Dimensional Models of Quantum Field Theory, 2001, 1  crossref
  7. T-D Albert, H Boos, R Flume, K Ruhlig, “Resolution of the nested hierarchy for rationalsl(n) models”, J. Phys. A: Math. Gen., 33:28 (2000), 4963  crossref
  8. J Abad, M Ríos, “Exact solution of an electron system combining two differentt-Jmodels”, J. Phys. A: Math. Gen., 32:19 (1999), 3535  crossref
  9. M.J. Martins, P.B. Ramos, “The algebraic Bethe ansatz for rational braid-monoid lattice models”, Nuclear Physics B, 500:1-3 (1997), 579  crossref
  10. Fabian H. L. Essler, Vladimir E. Korepin, “Higher conservation laws and algebraic BetheAnsätzefor the supersymmetrict-Jmodel”, Phys. Rev. B, 46:14 (1992), 9147  crossref
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