The following pages link to The Drach superintegrable systems (Q2711826):
Displaying 35 items.
- On maximally superintegrable systems (Q652956) (← links)
- Leonard Euler: addition theorems and superintegrable systems (Q653232) (← links)
- Addition theorems and superintegrable systems (Q1048513) (← links)
- Complex Euclidean super-integrable potentials, potentials of Drach, and potential of Holt (Q1592474) (← links)
- On two-dimensional Hamiltonian systems with sixth-order integrals of motion (Q2137207) (← links)
- Higher order first integrals of autonomous dynamical systems (Q2237979) (← links)
- The Kepler problem: polynomial algebra of nonpolynomial first integrals (Q2293646) (← links)
- Polynomial integrals of motion in dilaton gravity theories (Q2353822) (← links)
- Integrable scalar cosmologies. I: Foundations and links with string theory (Q2440286) (← links)
- Ricci-flat spacetimes admitting higher rank Killing tensors (Q2635127) (← links)
- Doubly exotic \(N\)th-order superintegrable classical systems separating in Cartesian coordinates (Q2671638) (← links)
- Superintegrable systems on 3-dimensional curved spaces: Eisenhart formalism and separability (Q2968436) (← links)
- General <i>N</i>th-order superintegrable systems separating in polar coordinates (Q3119974) (← links)
- Fourth-order superintegrable systems separating in polar coordinates. II. Standard potentials (Q3120053) (← links)
- On Reciprocal Equivalence of Stäckel Systems (Q3165571) (← links)
- Central potentials on spaces of constant curvature: The Kepler problem on the two-dimensional sphere S2 and the hyperbolic plane H2 (Q3438409) (← links)
- Unified treatment and classification of superintegrable systems with integrals quadratic in momenta on a two-dimensional manifold (Q3441717) (← links)
- Polynomial Poisson algebras for classical superintegrable systems with a third-order integral of motion (Q3442172) (← links)
- Quantum superintegrable systems with quadratic integrals on a two dimensional manifold (Q3529795) (← links)
- Fourth order superintegrable systems separating in polar coordinates. I. Exotic potentials (Q4600902) (← links)
- A multiple scales approach to maximal superintegrability (Q4686791) (← links)
- On harmonic oscillators on the two-dimensional sphere S2 and the hyperbolic plane H2 (Q4830684) (← links)
- On harmonic oscillators on the two-dimensional sphere S2 and the hyperbolic plane H2. II. (Q4832998) (← links)
- Hamiltonians separable in Cartesian coordinates and third-order integrals of motion (Q4833343) (← links)
- An extension of the classical theory of algebraic invariants to pseudo-Riemannian geometry and Hamiltonian mechanics (Q4833348) (← links)
- (Q4965853) (← links)
- Killing-Yano Tensors and Superintegrable Systems (Q5000509) (← links)
- Two-dimensional superintegrable systems from operator algebras in one dimension (Q5052231) (← links)
- Superposition of super-integrable pseudo-Euclidean potentials in <i>N</i> = 2 with a fundamental constant of motion of arbitrary order in the momenta (Q5171333) (← links)
- Superintegrable deformations of superintegrable systems: Quadratic superintegrability and higher-order superintegrability (Q5250081) (← links)
- Construction of classical superintegrable systems with higher order integrals of motion from ladder operators (Q5251823) (← links)
- Fourth order superintegrable systems separating in Cartesian coordinates I. Exotic quantum potentials (Q5357468) (← links)
- New infinite families of Nth-order superintegrable systems separating in Cartesian coordinates (Q5871109) (← links)
- Superintegrability on the three-dimensional spaces with curvature. Oscillator-related and Kepler-related systems on the sphere S <sup>3</sup> and on the hyperbolic space H <sup>3</sup> (Q5877436) (← links)
- Cubic first integrals of autonomous dynamical systems in <i>E</i>2 by an algorithmic approach (Q5886500) (← links)
