Super-Burgers Soliton Hierarchy and its Super-Hamiltonian Structure
暂无分享,去创建一个
[1] A Liouville integrable Hamiltonian system associated with a generalized Kaup–Newell spectral problem , 2001 .
[2] B. Fuchssteiner,et al. Integrable theory of the perturbation equations , 1996, solv-int/9604004.
[3] Yufeng Zhang,et al. A generalized Boite–Pempinelli–Tu (BPT) hierarchy and its bi-Hamiltonian structure , 2003 .
[4] Xing-Biao Hu,et al. A powerful approach to generate new integrable systems , 1994 .
[5] Multi-component bi-Hamiltonian Dirac integrable equations , 2009 .
[6] Wen-Xiu Ma,et al. THE BI-HAMILTONIAN STRUCTURE OF THE PERTURBATION EQUATIONS OF THE KDV HIERARCHY , 1996 .
[7] Xi-Xiang Xu,et al. Positive and Negative Hierarchies of Integrable Lattice Models Associated with a Hamiltonian Pair , 2004 .
[8] Yufeng Zhang,et al. The quadratic-form identity for constructing the Hamiltonian structure of integrable systems , 2005 .
[9] Extending Hamiltonian operators to get bi-Hamiltonian coupled KdV systems , 1998, solv-int/9807002.
[10] Jingsong He,et al. A supertrace identity and its applications to superintegrable systems , 2008 .
[11] Wen-Xiu Ma,et al. Enlarging spectral problems to construct integrable couplings of soliton equations , 2003 .
[12] Wen-Xiu Ma,et al. Semidirect sums of Lie algebras and discrete integrable couplings , 2006 .
[13] Wen-Xiu Ma,et al. A discrete variational identity on semi-direct sums of Lie algebras , 2007, 0711.1147.
[14] T Gui-zhang,et al. A trace identity and its applications to the theory of discrete integrable systems , 1990 .
[15] Wenxiu Ma,et al. Hamiltonian and quasi-Hamiltonian structures associated with semi-direct sums of Lie algebras , 2006 .
[16] W. Ma. Integrable couplings of soliton equations by perturbations I: A general theory and application to the KDV hierarchy , 1999, solv-int/9912004.
[17] Gui‐zhang Tu,et al. The trace identity, a powerful tool for constructing the Hamiltonian structure of integrable systems , 1989 .