22 citations to https://www.mathnet.ru/eng/jhep6
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V. A Pavlenko, “REShENIYa ANALOGOV VREMENNYKh URAVNENIY ShR¨EDINGERA, SOOTVETSTVUYuShchIKh PARE GAMIL'TONOVYKh SISTEM ????2+2+1 IERARKhII VYROZhDENIY IZOMONODROMNOY SISTEMY GARN'E”, Differencialʹnye uravneniâ, 60:1 (2024), 76
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K. R. Atalikov, A. V. Zotov, “Higher-rank generalization of the 11-vertex rational $R$-matrix: IRF–vertex relations and the associative Yang–Baxter equation”, Theoret. and Math. Phys., 216:2 (2023), 1083–1103
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V. A. Pavlenko, “Solutions of the analogues of time-dependent Schrödinger equations corresponding to a pair of $H^{3+2}$ Hamiltonian systems”, Theoret. and Math. Phys., 212:3 (2022), 1181–1192
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B. Suleimanov, T. Sulimov, “Isomonodromic quantization of the second Painlevé equation by means of conservative Hamiltonian systems with two degrees of freedom”, St. Petersburg Math. J., 33:6 (2022), 995
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K. Atalikov, A. Zotov, “Higher rank 1 + 1 integrable landau␓lifshitz field theories from the associative yang␓baxter equation”, JETP Letters, 115:12 (2022), 757–762
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E. S. Trunina, A. V. Zotov, “Multi-pole extension of the elliptic models of interacting integrable tops”, Theoret. and Math. Phys., 209:1 (2021), 1331–1356
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A. Levin, M. Olshanetsky, A. Zotov, “Odd supersymmetric Kronecker elliptic function and Yang–Baxter equations”, J. Math. Phys., 61 (2020), 103504–9
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A. Levin, M. Olshanetsky, A. Zotov, “Odd supersymmetrization of elliptic $R$-matrices”, J. Phys. A, 53:18 (2020), 185202–16
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I. A. Sechin, A. V. Zotov, “${\rm GL}_{NM}$ quantum dynamical $R$-matrix based on solution of the associative Yang–Baxter equation”, Russian Math. Surveys, 74:4 (2019), 767–769
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A. Grekov, I. Sechin, A. Zotov, “Generalized model of interacting integrable tops”, JHEP, 2019:10 (2019), 81–33