节点文献

Binary nonlinearization of the super classical-Boussinesq hierarchy

推荐 CAJ下载
PDF下载
不支持迅雷等下载工具，请取消加速工具后下载。

【Author】 Tao Si-Xing a),Wang Hui b),and Shi Hui c) a) Department of Mathematics,Shangqiu Normal University,Shangqiu 476000,China b) Department of Mathematics,Shanghai University,Shanghai 200444,China c) Department of Physics and Information Engineering,Shangqiu Normal University,Shangqiu 476000,China

【机构】 Department of Mathematics,Shangqiu Normal University； Department of Mathematics,Shanghai University； Department of Physics and Information Engineering,Shangqiu Normal University；

【摘要】 The symmetry constraint and binary nonlinearization of Lax pairs for the super classical-Boussinesq hierarchy is obtained.Under the obtained symmetry constraint,the n-th flow of the super classical-Boussinesq hierarchy is decomposed into two super finite-dimensional integrable Hamiltonian systems,defined over the super-symmetry manifold with the corresponding dynamical variables x and t n.The integrals of motion required for Liouville integrability are explicitly given.更多还原

【Abstract】 The symmetry constraint and binary nonlinearization of Lax pairs for the super classical-Boussinesq hierarchy is obtained.Under the obtained symmetry constraint,the n-th flow of the super classical-Boussinesq hierarchy is decomposed into two super finite-dimensional integrable Hamiltonian systems,defined over the super-symmetry manifold with the corresponding dynamical variables x and t n.The integrals of motion required for Liouville integrability are explicitly given.更多还原

【关键词】 symmetry constraints； binary nonlinearization； super classical-Boussinesq hierarchy； super finite-dimensional integrable Hamiltonian systems；
【Key words】 symmetry constraints； binary nonlinearization； super classical-Boussinesq hierarchy； super finite-dimensional integrable Hamiltonian systems；

【基金】 Project supported by the National Natural Science Foundation of China (Grant Nos.61072147 and 11071159);the Natural Science Foundation of Shanghai,China (Grant No.09ZR1410800);the Science Foundation of the Key Laboratory of Mathematics Mechanization,China (Grant No.KLMM0806);the Shanghai Leading Academic Discipline Project,China (Grant No.J50101);the Key Disciplines of Shanghai Municipality of China (Grant No.S30104)

【文献出处】 Chinese Physics B ,中国物理B , 编辑部邮箱 ,2011年07期

【分类号】O411
【被引频次】4
【下载频次】16

知网节下载

节点文献中：

本文链接的文献网络图示:

本文的引文网络

节点文献