69 citations to https://www.mathnet.ru/eng/dan8652
  1. A. T. Fomenko, V. V. Vedyushkina, “Billiards and integrability in geometry and physics. New scope and new potential”, Moscow University Mathematics Bulletin, 74:3 (2019), 98–107  mathnet  crossref  mathscinet  zmath  isi
  2. K. I. Solodskikh, “Graph-manifolds and integrable Hamiltonian systems”, Sb. Math., 209:5 (2018), 739–758  mathnet  crossref  crossref  mathscinet  adsnasa  isi  elib
  3. A. A. Oshemkov, M. A. Tuzhilin, “Integrable perturbations of saddle singularities of rank 0 of integrable Hamiltonian systems”, Sb. Math., 209:9 (2018), 1351–1375  mathnet  crossref  crossref  mathscinet  adsnasa  isi  elib
  4. I. F. Kobtsev, “The geodesic flow on a two-dimensional ellipsoid in the field of an elastic force. Topological classification of solutions”, Moscow University Mathematics Bulletin, 73:2 (2018), 64–70  mathnet  crossref  mathscinet  zmath  isi
  5. D. S. Timonina, “Liouville classification of integrable geodesic flows in a potential field on two-dimensional manifolds of revolution: the torus and the Klein bottle”, Sb. Math., 209:11 (2018), 1644–1676  mathnet  crossref  crossref  mathscinet  adsnasa  isi  elib
  6. R. Akbarzadeh, “The topology of isoenergetic surfaces for the Borisov–Mamaev–Sokolov integrable case on the Lie algebra $so(3,1)$”, Theoret. and Math. Phys., 197:3 (2018), 1727–1736  mathnet  crossref  crossref  mathscinet  adsnasa  isi  elib
  7. M. A. Tuzhilin, “Singularities of integrable Hamiltonian systems with the same boundary foliation. An infinite series”, Moscow University Mathematics Bulletin, 71:5 (2016), 185–190  mathnet  crossref  mathscinet  isi
  8. D. A. Fedoseev, A. T. Fomenko, “Noncompact bifurcations of integrable dynamic systems”, J. Math. Sci., 248:6 (2020), 810–827  mathnet  crossref
  9. M. P. Kharlamov, P. E. Ryabov, “Topological atlas of the Kovalevskaya top in a double field”, J. Math. Sci., 223:6 (2017), 775–809  mathnet  crossref  mathscinet  elib
  10. Rasoul Akbarzadeh, Ghorbanali Haghighatdoost, “The Topology of Liouville Foliation for the Borisov–Mamaev–Sokolov Integrable Case on the Lie Algebra $so(4)$”, Regul. Chaotic Dyn., 20:3 (2015), 317–344  mathnet  crossref  mathscinet  zmath  adsnasa
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