174 citations to https://www.mathnet.ru/rus/faa1983
  1. Krzysztof Marciniak, Maciej Błaszak, “Non-Homogeneous Hydrodynamic Systems and Quasi-Stäckel Hamiltonians”, SIGMA, 13 (2017), 077, 15 pp.  mathnet  crossref
  2. Jovanovic B. Jovanovic V., “Virtual billiards in pseudo-Euclidean spaces: discrete Hamiltonian and contact integrability”, Discret. Contin. Dyn. Syst., 37:10 (2017), 5163–5190  crossref  isi
  3. A. Kurov, G. Sardanashvily, “Superintegrable systems on Poisson manifolds”, J. Phys.: Conf. Ser., 804 (2017), 012025  crossref
  4. Leo T. Butler, Lagrangian Mechanics, 2017  crossref
  5. G. B. de Gracia, B. M. Pimentel, C. E. Valcárcel, “Hamilton-Jacobi analysis of the four-dimensional BF model with cosmological term”, Eur. Phys. J. Plus, 132:10 (2017)  crossref
  6. P. A. Damianou, C. A. Evripidou, P. Kassotakis, P. Vanhaecke, “Integrable reductions of the Bogoyavlenskij-Itoh Lotka-Volterra systems”, Journal of Mathematical Physics, 58:3 (2017)  crossref
  7. А. В. Беляев, “О представлении решений задачи о движении тяжелого твердого тела в случае Ковалевской в $\zeta$- и $\wp$-функциях Вейерштрасса и неинтегрируемости в квадратурах случая Гесса”, Матем. сб., 207:7 (2016), 3–28  mathnet  crossref  mathscinet  zmath  adsnasa  elib; A. V. Belyaev, “Representation of solutions to the problem of the motion of a heavy rigid body in the Kovalevskaya case in terms of Weierstrass $\zeta$- and $\wp$-functions and nonintegrability of the Hess case by quadratures”, Sb. Math., 207:7 (2016), 889–914  crossref  isi
  8. Larry Bates, Richard Cushman, “A Generalization of Nekhoroshev’s Theorem”, Regul. Chaotic Dyn., 21:6 (2016), 639–642  mathnet  crossref  mathscinet
  9. Sergio Grillo, Edith Padrón, “A Hamilton–Jacobi Theory for general dynamical systems and integrability by quadratures in symplectic and Poisson manifolds”, Journal of Geometry and Physics, 110 (2016), 101  crossref
  10. J F Cariñena, F Falceto, J Grabowski, “Solvability of a Lie algebra of vector fields implies their integrability by quadratures”, J. Phys. A: Math. Theor., 49:42 (2016), 425202  crossref
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