Pages that link to "Item:Q2518580"
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The following pages link to Constructing integrable coupling systems of Hamiltonian lattice equations using semi-direct sums of Lie algebras (Q2518580):
Displaying 10 items.
- Two families of Liouville integrable lattice equations (Q546041) (← links)
- A hierarchy of Hamiltonian lattice equations associated with the relativistic Toda type system (Q663032) (← links)
- Three semi-direct sum Lie algebras and three discrete integrable couplings associated with the modified K dv lattice equation (Q711944) (← links)
- The application of discrete variational identity on semi-direct sums of Lie algebras (Q842590) (← links)
- Discrete integrable couplings associated with Toda-type lattice and two hierarchies of discrete soliton equations (Q950981) (← links)
- Integrable decomposition of a hierarchy of soliton equations and integrable coupling system by semidirect sums of Lie algebras (Q955653) (← links)
- The integrable coupling system of a \(3 \times 3\) discrete matrix spectral problem (Q969137) (← links)
- Semi-direct sums of Lie algebras and continuous integrable couplings (Q973486) (← links)
- INTEGRABLE COUPLING SYSTEMS OF HAMILTONIAN LATTICE EQUATIONS BY SEMI-DIRECT SUMS OF LIE ALGEBRAS (Q4932383) (← links)
- SOME PROPERTIES OF THE SPECTRUM OF NONLINEAR EQUATIONS OF STURM-LIOUVILLE TYPE (Q5904039) (← links)
