Pages that link to "Item:Q442066"
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The following pages link to On the complete integrability of nonlinear dynamical systems on functional manifolds within the gradient-holonomic approach (Q442066):
Displaying 12 items.
- A discrete nonlinear Schrödinger-type hierarchy, its finite-dimensional reduction analysis, and the numerical integration scheme (Q723521) (← links)
- On symmetry analysis of differential systems on functional manifolds (Q776934) (← links)
- Some aspects of a gradient holonomic algorithm in the theory of integrability of nonlinear dynamical systems and computer algebra problems (Q810965) (← links)
- Complete integrability of the nonlinear Itô and Benney-Kaup systems: Gradient algorithm and Lax representation (Q1091538) (← links)
- Elements of the integrability theory of discrete dynamical systems (Q1097418) (← links)
- New fractional nonlinear integrable Hamiltonian systems (Q1726521) (← links)
- On completely integrable Calogero-type discretizations of nonlinear Lax integrable dynamical systems and related Markov-type coadjoint orbits (Q1729476) (← links)
- New integrable differential-difference and fractional nonlinear dynamical systems and their algebro-analytical properties (Q2207981) (← links)
- Discrete approximations on functional classes for the integrable nonlinear Schrödinger dynamical system: a symplectic finite-dimensional reduction approach (Q2348416) (← links)
- Inverse spectral transform for the Ragnisco-Tu equation with heaviside initial condition (Q2414832) (← links)
- The Bargmann type reduction for some Lax integrable two-dimensional generalization of the relativistic Toda lattice (Q3463278) (← links)
- The Ablowitz–Ladik hierarchy integrability analysis revisited: the vertex operator solution representation structure (Q5231015) (← links)