127 citations to https://www.mathnet.ru/rus/faa2218
  1. Yaru Xu, Xianguo Geng, Yunyun Zhai, “Riemann theta function solutions to the semi-discrete Boussinesq equations”, Physica D: Nonlinear Phenomena, 470 (2024), 134398  crossref
  2. Ron M. Adin, Pál Hegedüs, Yuval Roichman, “Higher Lie characters and root enumeration in classical Weyl groups”, Journal of Algebra, 2024  crossref
  3. Я-Синь Гуань, Синь-Юэ Ли, Цю-Лань Чжао, “Бинарное ограничение симметрии Баргмана и алгебро-геометрические решения полудискретной интегрируемой иерархии”, ТМФ, 221:2 (2024), 353–384  mathnet  crossref  mathscinet  adsnasa; Yaxin Guan, Xinyue Li, Qiulan Zhao, “Binary Bargmann symmetry constraint and algebro-geometric solutions of a semidiscrete integrable hierarchy”, Theoret. and Math. Phys., 221:2 (2024), 1901–1928  crossref
  4. Maciej Błaszak, Błażej M. Szablikowski, Krzysztof Marciniak, “Stäckel representations of stationary Kdv systems”, Reports on Mathematical Physics, 92:3 (2023), 323  crossref
  5. Minxin Jia, Xianguo Geng, Huan Liu, Jiao Wei, “Application of the Theory of Tetragonal Curves to the Hierarchy of Extended Volterra Lattices”, Commun. Math. Stat., 2023  crossref
  6. Xianguo Geng, Xin Zeng, “Algebro-geometric quasi-periodic solutions to the Satsuma–Hirota hierarchy”, Physica D: Nonlinear Phenomena, 448 (2023), 133738  crossref
  7. Yan Zhang, Hui-Qin Hao, “Whitham modulation theory and periodic solutions for the fifth-order nonlinear Schrödinger equation in the Heisenberg ferromagnetic spin chain”, Nonlinear Dyn, 111:13 (2023), 12461  crossref
  8. YuQi Li, “Numerical finite-gap integration of the Zabusky–Kruskal problem”, Nonlinearity, 36:12 (2023), 6260  crossref
  9. Deniz Bilman, Patrik Nabelek, Thomas Trogdon, “Computation of large-genus solutions of the Korteweg–de Vries equation”, Physica D: Nonlinear Phenomena, 449 (2023), 133715  crossref
  10. Markus Brühl, Peter J. Prins, Sebastian Ujvary, Ignacio Barranco, Sander Wahls, Philip L.-F. Liu, “Comparative analysis of bore propagation over long distances using conventional linear and KdV-based nonlinear Fourier transform”, Wave Motion, 111 (2022), 102905  crossref
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