Integrable and superintegrable quantum mechanical systems with position dependent masses invariant with respect to one parametric Lie groups. I: Systems with cylindric symmetry

Exactly and quasi-solvable systems arising in quantum theory (81U15) Groups and algebras in quantum theory and relations with integrable systems (81R12) Special quantum systems, such as solvable systems (81Q80)

Cites Work

Title not available (Why is that?)
Title not available (Why is that?)
A family of exactly solvable radial quantum systems on space of non-constant curvature with accidental degeneracy in the spectrum
Superintegrable oscillator and Kepler systems on spaces of nonconstant curvature via the Stäckel transform
Generalized Killing tensors of arbitrary rank and order
Über das Wasserstoffspektrum vom Standpunkte der neuen Quantenmechanik.
An algebraic geometric classification of superintegrable systems in the Euclidean plane
Pure quantum integrability
Stäckel equivalence of non-degenerate superintegrable systems, and invariant quadrics
Toward classification of 2nd order superintegrable systems in 3-dimensional conformally flat spaces with functionally linearly dependent symmetry operators
Completeness of superintegrability in two-dimensional constant-curvature spaces
Group classification of Schrödinger equations with position dependent mass
Classical and quantum superintegrability with applications
Matrix superpotentials and superintegrable systems for arbitrary spin
Invariant classification of second-order conformally flat superintegrable systems
Toward a classification of semidegenerate 3D superintegrable systems
Superintegrable systems with spin and second-order integrals of motion
Second-order superintegrable systems in conformally flat spaces. V. Two- and three-dimensional quantum systems
Integrable and superintegrable systems with spin
Superintegrable and shape invariant systems with position dependent mass
Group theory of the Smorodinsky–Winternitz system
New exactly solvable systems with Fock symmetry
Higher Order Quantum Superintegrability: A New “Painlevé Conjecture”
Position-Dependent Mass Systems: Classical and Quantum Pictures
Superintegrable systems with position dependent mass
Kinematical invariance groups of the 3d Schrödinger equations with position dependent masses
New infinite families of Nth-order superintegrable systems separating in Cartesian coordinates
Superintegrability of three-dimensional Hamiltonian systems with conformally Euclidean metrics. Oscillator-related and Kepler-related systems
Superintegrable quantum mechanical systems with position dependent masses invariant with respect to three parametric Lie groups
Superintegrable quantum mechanical systems with position dependent masses invariant with respect to two parametric Lie groups

This page was built for publication: Integrable and superintegrable quantum mechanical systems with position dependent masses invariant with respect to one parametric Lie groups. I: Systems with cylindric symmetry

Report a bug (only for logged in users!)Click here to report a bug for this page (MaRDI item Q6561913)