$R$-matrices and Hamiltonian Structures for Certain Lax Equations

Nonlinear Sciences – Exactly Solvable and Integrable Systems

Scientific paper

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23 pages

Scientific paper

In this paper $R$-matrices on a certain class of coupled Lie algebras are obtained. With one of these $R$-matrices, we construct infinitely many bi-Hamiltonian structures for both the two-component BKP hierarchy and the Toda lattice hierarchy. We also show that, when the above two hierarchies are reduced to their subhierarchies, these bi-Hamiltonian structures are reduced correspondingly.

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