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Coupled Ablowitz-Ladik equations with branched dispersion
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Complete integrability and multisoliton solutions are discussed for a multicomponent Ablowitz-Ladik system with branched dispersion relation. It is also shown that starting from a "diagonal" (in two-dimensions) completely integrable Ablowitz-Ladik equation, one can obtain all the results using a periodic reduction.
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Cited by 1 Pith paper
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Integrable Twelve-Component Nonlinear Dynamical System on a Quasi-One-Dimensional Lattice
Two new semi-discrete multi-component integrable systems with explicit Lax pairs and local conservation laws are constructed on a quasi-one-dimensional lattice.
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