43 citations to 10.1088/0305-4470/33/41/310 (Crossref Cited-By Service)
  1. C. Daskaloyannis, Y. Tanoudis, “Quantum superintegrable systems with quadratic integrals on a two dimensional manifold”, Journal of Mathematical Physics, 48, № 7, 2007, 072108  crossref
  2. Willard Miller, Sarah Post, Pavel Winternitz, “Classical and quantum superintegrability with applications”, J. Phys. A: Math. Theor., 46, № 42, 2013, 423001  crossref
  3. Ian Marquette, “Construction of classical superintegrable systems with higher order integrals of motion from ladder operators”, Journal of Mathematical Physics, 51, № 7, 2010, 072903  crossref
  4. A M Escobar-Ruiz, P Winternitz, İ Yurduşen, “GeneralNth-order superintegrable systems separating in polar coordinates”, J. Phys. A: Math. Theor., 51, № 40, 2018, 40LT01  crossref
  5. Antonios Mitsopoulos, Michael Tsamparlis, “Cubic first integrals of autonomous dynamical systems in E2 by an algorithmic approach”, Journal of Mathematical Physics, 64, № 1, 2023, 012701  crossref
  6. José F Cariñena, Manuel F Rañada, Mariano Santander, “Superintegrability on the three-dimensional spaces with curvature. Oscillator-related and Kepler-related systems on the sphere S 3 and on the hyperbolic space H 3”, J. Phys. A: Math. Theor., 54, № 36, 2021, 365201  crossref
  7. A. V. Tsyganov, “Addition theorems and superintegrable systems”, Dokl. Math., 78, № 2, 2008, 759  crossref
  8. P. Winternitz, “Superintegrability with second- and third-order integrals of motion”, Phys. Atom. Nuclei, 72, № 5, 2009, 875  crossref
  9. Cezary Gonera, “Isochronic potentials and new family of superintegrable systems”, J. Phys. A: Math. Gen., 37, № 13, 2004, 4085  crossref
  10. Fakir Chand, “Fourth-order constants of motion for time independent classical and quantum systems in three dimensions”, Can. J. Phys., 88, № 3, 2010, 165  crossref
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