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A New Integrable Symplectic Map of Neumann Type
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作者 ZHU Jun-Yi GENG Xian-Guo 《Communications in Theoretical Physics》 SCIE CAS CSCD 2007年第4期577-581,共5页
By resorting to the nonlinearization approach, a Neumann constraint associated with a discrete 3 × 3 matrix eigenvalue problem is considered. A new symplectic map of the Neumann type is obtained through nonlinear... By resorting to the nonlinearization approach, a Neumann constraint associated with a discrete 3 × 3 matrix eigenvalue problem is considered. A new symplectic map of the Neumann type is obtained through nonlinearization of the discrete eigenvalue problem and its adjoint one. The generating function of integrals of motion is presented, by which the symplectic reap'is further proved to be completely integrable in the Liouville sense. 展开更多
关键词 Neumann constraint symplectic map Liouville integrablility
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