The Fractional Quadratic-Form Identity and Hamiltonian Structure of an Integrable Coupling of the Fractional Broer-Kaup Hierarchy | Zendy

Chao Yue | Zendy; Tiecheng Xia | Zendy; Guijuan Liu | Zendy; Liu Jianbo | Zendy

Open Access

The Fractional Quadratic-Form Identity and Hamiltonian Structure of an Integrable Coupling of the Fractional Broer-Kaup Hierarchy

Author(s) -

Chao Yue,

Tiecheng Xia,

Guijuan Liu,

Liu Jianbo

Publication year - 2013

Publication title -

journal of applied mathematics

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.307

H-Index - 43

eISSN - 1687-0042

pISSN - 1110-757X

DOI - 10.1155/2013/595946

Subject(s) - isospectral , integrable system , mathematics , hierarchy , hamiltonian (control theory) , quadratic equation , identity (music) , fractional calculus , mathematical physics , pure mathematics , hamiltonian system , mathematical analysis , physics , mathematical optimization , geometry , law , political science , acoustics

A fractional quadratic-form identity is derived from a general isospectral problem of fractional order, which is devoted to constructing the Hamiltonian structure of an integrable coupling of the fractional BK hierarchy. The method can be generalized to other fractional integrable couplings

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