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	Integrable Rosochatius deformations of higher-order constrained flows and the soliton hierarchy with self-consistent sources
	Yao, Yuqin ; Zeng, Yunbo
	2010-05-06 ; 2010-05-06
关键词	BI-HAMILTONIAN FORMULATION DARBOUX TRANSFORMATIONS KDV HIERARCHY SYSTEMS DEDUCTION Physics, Multidisciplinary Physics, Mathematical
中文摘要	We propose a systematic method for generalizing the integrable Rosochatius deformations for finite-dimensional integrable Hamiltonian systems to integrable Rosochatius deformations for infinite-dimensional integrable equations. An infinite number of the integrable Rosochatius deformed higher-order constrained flows of some soliton hierarchies, which includes the generalized integrable Henon-Heiles system, and the integrable Rosochatius deformations of the KdV hierarchy with self-consistent sources, of the AKNS hierarchy with self-consistent sources and of the mKdV hierarchy with self-consistent sources as well as their Lax representations are presented.
语种	英语 ; 英语
出版者	IOP PUBLISHING LTD ; BRISTOL ; DIRAC HOUSE, TEMPLE BACK, BRISTOL BS1 6BE, ENGLAND
内容类型	期刊论文
源URL	[http://hdl.handle.net/123456789/13906]
专题	清华大学
推荐引用方式 GB/T 7714	Yao, Yuqin,Zeng, Yunbo. Integrable Rosochatius deformations of higher-order constrained flows and the soliton hierarchy with self-consistent sources[J],2010, 2010.
APA	Yao, Yuqin,&Zeng, Yunbo.(2010).Integrable Rosochatius deformations of higher-order constrained flows and the soliton hierarchy with self-consistent sources..
MLA	Yao, Yuqin,et al."Integrable Rosochatius deformations of higher-order constrained flows and the soliton hierarchy with self-consistent sources".(2010).

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