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- W2052007306 abstract "It is shown that for any documentclass[12pt]{minimal}begin{document}$alpha ,beta in mathbb {R}$end{document}α,β∈R and documentclass[12pt]{minimal}begin{document}$kin mathbb {Z}$end{document}k∈Z, the Hamiltonian documentclass[12pt]{minimal}begin{document}$H_{k}=p_{1}p_{2}break-alpha q_{2}^{(2k+1)}q_{1}^{(-2k-3)}-frac{beta }{2} q_{2}^{k}q_{1}^{(-k-2)}$end{document}Hk=p1p2−αq2(2k+1)q1(−2k−3)−β2q2kq1(−k−2) is super-integrable, possessing fundamental constants of motion of degrees 2 and 2k + 2 in the momenta." @default.
- W2052007306 created "2016-06-24" @default.
- W2052007306 creator A5051089439 @default.
- W2052007306 date "2014-04-01" @default.
- W2052007306 modified "2023-10-17" @default.
- W2052007306 title "Superposition of super-integrable pseudo-Euclidean potentials in <i>N</i> = 2 with a fundamental constant of motion of arbitrary order in the momenta" @default.
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- W2052007306 doi "https://doi.org/10.1063/1.4871546" @default.
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