Pages that link to "Item:Q2851174"
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The following pages link to From constants of motion to superposition rules for Lie-Hamilton systems (Q2851174):
Displaying 22 items.
- Jacobi-Lie systems: fundamentals and low-dimensional classification (Q260857) (← links)
- Integrable deformations of Rössler and Lorenz systems from Poisson-Lie groups (Q267496) (← links)
- Geometry of Riccati equations over normed division algebras (Q269456) (← links)
- Lie symmetries for Lie systems: applications to systems of ODEs and PDEs (Q668503) (← links)
- Jacobi structures on real two- and three-dimensional Lie groups and their Jacobi-Lie systems (Q2215180) (← links)
- Dirac-Lie systems and Schwarzian equations (Q2249233) (← links)
- \(k\)-symplectic Lie systems: theory and applications (Q2255122) (← links)
- Lie-Hamilton systems on the plane: properties, classification and applications (Q2259257) (← links)
- Symmetry of stochastic non-variational differential equations (Q2364298) (← links)
- Lie-Hamilton systems: theory and applications (Q2855848) (← links)
- Poisson–Lie groups, bi-Hamiltonian systems and integrable deformations (Q2987998) (← links)
- Lie–Hamilton systems on curved spaces: a geometrical approach (Q4600897) (← links)
- Poisson–Hopf algebra deformations of Lie–Hamilton systems (Q4606191) (← links)
- Multisymplectic structures and invariant tensors for Lie systems (Q5053515) (← links)
- Reduction and reconstruction of multisymplectic Lie systems (Q5054683) (← links)
- Jacobi-Lie Hamiltonian Systems on Real Low-Dimensional Jacobi-Lie Groups and their Lie Symmetries (Q5087699) (← links)
- Quasi-Lie schemes for PDEs (Q5233038) (← links)
- Poisson–Hopf deformations of Lie–Hamilton systems revisited: deformed superposition rules and applications to the oscillator algebra (Q5875814) (← links)
- Contact Lie systems: theory and applications (Q6166706) (← links)
- Geometry-preserving numerical methods for physical systems with finite-dimensional Lie algebras (Q6185865) (← links)
- Lie-Hamilton systems on Riemannian and Lorentzian spaces from conformal transformations and some of their applications (Q6649898) (← links)
- A representation-theoretical approach to higher-dimensional Lie-Hamilton systems: the symplectic Lie algebra \(\mathfrak{sp}(4,\mathbb{R})\) (Q6669765) (← links)
