11 citations to 10.3390/sym13081527 (Crossref Cited-By Service)
  1. A Marchesiello, L Šnobl, “Pairs of commuting quadratic elements in the universal enveloping algebra of Euclidean algebra and integrals of motion*”, J. Phys. A: Math. Theor., 55, № 14, 2022, 145203  crossref
  2. Mikhail A. Liberman, “Hydrogen atom in a magnetic field as an exactly solvable system without dynamical symmetries?”, Physics Letters A, 445, 2022, 128250  crossref
  3. Hanan A. Alkhidhr, “The new stochastic solutions for three models of non-linear Schrödinger’s equations in optical fiber communications via Itô sense”, Front. Phys., 11, 2023, 1144704  crossref
  4. V. V. Obukhov, “Maxwell Equations in Homogeneous Spaces with Solvable Groups of Motions”, Symmetry, 14, № 12, 2022, 2595  crossref
  5. V. V. Obukhov, “Hamilton-Jacobi and Klein-Gordon-Fock equations for a charged test particle in space-time with simply transitive four-parameter groups of motions”, Journal of Mathematical Physics, 64, № 9, 2023, 093507  crossref
  6. Stanislav Yu. Lukashchuk, “Approximate Nonlocal Symmetries for a Perturbed Schrödinger Equation with a Weak Infinite Power-Law Memory”, AppliedMath, 2, № 4, 2022, 585  crossref
  7. Valeriy V. Obukhov, “Exact Solutions of Maxwell Equations in Homogeneous Spaces with the Group of Motions G3(VIII)”, Symmetry, 15, № 3, 2023, 648  crossref
  8. Sherali S. Ibraev, Larissa S. Kainbaeva, Saulesh K. Menlikozhaeva, “On Cohomology of Simple Modules for Modular Classical Lie Algebras”, Axioms, 11, № 2, 2022, 78  crossref
  9. Alexander Breev, Dmitry Gitman, “New Exact Solutions Describing Quantum Asymmetric Top”, Symmetry, 15, № 2, 2023, 503  crossref
  10. Valeriy V. Obukhov, “Algebra of the Symmetry Operators of the Klein–Gordon–Fock Equation for the Case When Groups of Motions G3 Act Transitively on Null Subsurfaces of Spacetime”, Symmetry, 14, № 2, 2022, 346  crossref
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