Pages that link to "Item:Q3991601"
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The following pages link to Group theory of the Smorodinsky–Winternitz system (Q3991601):
Displaying 20 items.
- Riemann functions and the group E(1,1) (Q4833466) (← links)
- Curvature as an Integrable Deformation (Q4973353) (← links)
- Superintegrable 3D systems in a magnetic field corresponding to Cartesian separation of variables (Q4977135) (← links)
- Symmetries of Schrödinger–Pauli equations for charged particles and quasirelativistic Schrödinger equations (Q5049711) (← links)
- Universal chain structure of quadratic algebras for superintegrable systems with coalgebra symmetry (Q5052221) (← links)
- Two-dimensional superintegrable systems from operator algebras in one dimension (Q5052231) (← links)
- Construction of polynomial algebras from intermediate Casimir invariants of Lie algebras (Q5057880) (← links)
- A new proof of the higher-order superintegrability of a noncentral oscillator with inversely quadratic nonlinearities (Q5249139) (← links)
- Superintegrable systems with position dependent mass (Q5250066) (← links)
- Construction of classical superintegrable systems with higher order integrals of motion from ladder operators (Q5251823) (← links)
- Quadratic algebra approach to relativistic quantum Smorodinsky–Winternitz systems (Q5263560) (← links)
- Superintegrability and associated polynomial solutions: Euclidean space and the sphere in two dimensions (Q5284702) (← links)
- Fourth order superintegrable systems separating in Cartesian coordinates I. Exotic quantum potentials (Q5357468) (← links)
- Superintegrability of the caged anisotropic oscillator (Q5505035) (← links)
- New infinite families of Nth-order superintegrable systems separating in Cartesian coordinates (Q5871109) (← links)
- N-dimensional Smorodinsky–Winternitz model and related higher rank quadratic algebra SW(N) (Q5877786) (← links)
- Racah algebra R(n) from coalgebraic structures and chains of R(3) substructures (Q5877787) (← links)
- Superintegrable quantum mechanical systems with position dependent masses invariant with respect to two parametric Lie groups (Q6096906) (← links)
- Integrable and superintegrable quantum mechanical systems with position dependent masses invariant with respect to one parametric Lie groups. I: Systems with cylindric symmetry (Q6561913) (← links)
- Quadratic algebra and spectrum of superintegrable system (Q6606759) (← links)
