Pages that link to "Item:Q1577151"
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The following pages link to A bi-Hamiltonian theory for stationary KdV flows and their separability (Q1577151):
Displaying 13 items.
- Multi-Poisson approach to the Painlevé equations: from the isospectral deformation to the isomonodromic deformation (Q524774) (← links)
- Poisson pencils, algebraic integrability, and separation of variables (Q691173) (← links)
- Hamiltonian flows on stationary manifolds (Q1381218) (← links)
- A geometric approach to the separability of the Neumann-Rosochatius system (Q1886842) (← links)
- Orbit approach to separation of variables in \(\mathfrak{sl}(3)\)-related integrable systems (Q2514217) (← links)
- Bihamiltonian Geometry and Separation of Variables for Toda Lattices (Q2732467) (← links)
- On Separation of Variables for Integrable Equations of Soliton Type (Q3607661) (← links)
- TRI–HAMILTONIAN VECTOR FIELDS, SPECTRAL CURVES AND SEPARATION COORDINATES (Q4420469) (← links)
- Projective limits of local shift morphism (Q5197727) (← links)
- Stationary coupled KdV hierarchies and related Poisson structures (Q6146393) (← links)
- Stäckel representations of stationary KdV systems (Q6189327) (← links)
- Scaling symmetry reductions of coupled KdV systems (Q6633649) (← links)
- Orthogonal separation of variables for spaces of constant curvature (Q6658833) (← links)