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r-Matrix Structure for a Restricted Flow with Bargmann Constraint
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作者 chen jin-bing geng xian-guo 《Communications in Theoretical Physics》 SCIE CAS CSCD 2005年第3X期393-395,共3页
This paper deals with the integrability of a finite-dimensional Hamiltonian system linked with the generalized coupled KdV hierarchy. For this purpose the associated Lax representation is presented after an elementary... This paper deals with the integrability of a finite-dimensional Hamiltonian system linked with the generalized coupled KdV hierarchy. For this purpose the associated Lax representation is presented after an elementary calculation. It is shown that the Lax representation enjoys a dynamical r-matrix formula instead of a classical one in the Poisson bracket on R2N. Consequently the resulting system is proved to be completely integrable in view of its r-matrix structure. 展开更多
关键词 Poisson bracket Lax representation R-MATRIX Liouville integrability
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