10 citations to https://www.mathnet.ru/rus/rjmph6
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Е. С. Агуреева, В. А. Кибкало, “Топологический анализ осесимметричной системы Жуковского в случае алгебры ли $e(2,1)$”, Вестн. Моск. ун-та. Сер. 1. Матем., мех., 2024, № 5, 3–16
; E. S. Agureeva, V. A. Kibkalo, “Topological analysis of axisymmetric Zhukovsky system for the case of the Lie algebra $e(2,1)$”, Moscow University Mathematics Bulletin, Moscow University Mеchanics Bulletin, 79:5 (2024), 207–222
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М. К. Алтуев, В. А. Кибкало, “Топологический анализ псевдоевклидова волчка Эйлера при особых значениях параметров”, Матем. сб., 214:3 (2023), 54–70
; M. K. Altuev, V. A. Kibkalo, “Topological analysis of pseudo-Euclidean Euler top for special values of the parameters”, Sb. Math., 214:3 (2023), 334–348
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А. Т. Фоменко, В. В. Ведюшкина, “Биллиарды и интегрируемые системы”, УМН, 78:5(473) (2023), 93–176
; A. T. Fomenko, V. V. Vedyushkina, “Billiards and integrable systems”, Russian Math. Surveys, 78:5 (2023), 881–954
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Andrey V. Tsiganov, “Integrable Systems on a Sphere, an Ellipsoid and a Hyperboloid”, Regul. Chaotic Dyn., 28:6 (2023), 805–821
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В. А. Кибкало, “Свойство некомпактности слоев и особенностей неевклидовой системы Ковалевской на пучке алгебр Ли”, Вестн. Моск. ун-та. Сер. 1. Матем., мех., 2020, № 6, 56–59
; V. A. Kibkalo, “Noncompactness property of fibers and singularities of non-Euclidean Kovalevskaya system on pencil of Lie algebras”, Moscow University Mathematics Bulletin, Moscow University Mеchanics Bulletin, 75:6 (2020), 263–267
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Alain Albouy, Lei Zhao, “Lambert's theorem and projective dynamics”, Phil. Trans. R. Soc. A., 377:2158 (2019), 20180417
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Alexey Bolsinov, Jinrong Bao, “A Note about Integrable Systems on Low-dimensional Lie Groups and Lie Algebras”, Regul. Chaotic Dyn., 24:3 (2019), 266–280
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Andrzej J. Maciejewski, Maria Przybylska, “Dynamics of constrained many body problems in constant curvature two-dimensional manifolds”, Phil. Trans. R. Soc. A., 376:2131 (2018), 20170425
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A. V. Borisov, L. C. Garsía-Naranjo, I. S. Mamaev, J. Montaldi, “Reduction and relative equilibria for the two-body problem on spaces of constant curvature”, Celest. Mech. Dyn. Astr., 130 (2018), 43–36
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Sergei V. Sokolov, Pavel E. Ryabov, “Bifurcation Analysis of the Dynamics of Two Vortices in a Bose – Einstein Condensate. The Case of Intensities of Opposite Signs”, Regul. Chaotic Dyn., 22:8 (2017), 976–995