Pages that link to "Item:Q1949340"
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The following pages link to Hamiltonian finite-dimensional oscillator-type reductions of Lax-integrable superconformal hierarchies (Q1949340):
Displaying 7 items.
- Bargmann-type finite-dimensional reductions of the Lax-integrable supersymmetric Boussinesq hierarchy and their integrability (Q521088) (← links)
- Integrable fermionic extensions of the Garnier system and the anharmonic oscillator (Q548000) (← links)
- A few super-integrable hierarchies and some reductions, super-Hamiltonian structures (Q2349734) (← links)
- Lax-integrable Laberge–Mathieu hierarchy of supersymmetric nonlinear dynamical systems and its finite-dimensional reduction of Neumann type (Q3076422) (← links)
- Compatibly bi-Hamiltonian superconformal analogs of Lax-integrable nonlinear dynamical systems (Q3441254) (← links)
- The Bargmann type reduction for some Lax integrable two-dimensional generalization of the relativistic Toda lattice (Q3463278) (← links)
- Solution of the Reich-Walczak problem regarding conformality in the Belinskii-Lavrent'ev sense (Q5896687) (← links)
