Abstract
A hierarchy of soliton equations together with its Hamiltonian structure is constructed from a new spectral problem associated with the three-dimensional special orthogonal real Lie algebra, so(3,?). The Liouville integrability of the presented soliton hierarchy is proved, based on the Hamiltonian structure.
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CITATION STYLE
APA
Manukure, S., & Ma, W. X. (2015). A soliton hierarchy associated with a new spectral problem and its Hamiltonian structure. Journal of Mathematical Physics, 56(2). https://doi.org/10.1063/1.4906903
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