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[期刊论文] 作者:CAI Jian-Le,
来源:中国物理快报(英文版) 年份:2008
Conformal invarianee and conserved quantities of general holonomic systems are studied. A one-parameter infinitesimal transformation group and its infinitesimal...
[期刊论文] 作者:梅凤翔,Cai Jian-Le,
来源:物理学报 年份:2004
研究广义Birkhoff系统的积分不变量.给出系统存在积分不变量的条件,在此条件下导出系统的线性积分不变量、通用积分不变量和二阶绝对积分不变量.举例说明结果的应用....
[期刊论文] 作者:Xia Li-Li,Cai Jian-Le,
来源:中国物理B(英文版) 年份:2010
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[期刊论文] 作者:XIA Li-Li,CAI Jian-Le,
来源:中国物理快报(英文版) 年份:2010
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[期刊论文] 作者:HUANG Wei-Li,CAI Jian-Le,
来源:中国物理快报(英文版) 年份:2011
Conformal invariance and conserved quantities for a higher-order Lagrange system by Lie point transformation of groups are studied.The differential equation of...
,A new non-Noether conserved quantity of the relativistic holonomic nonconservative systems in gener
[期刊论文] 作者:Luo Shao-Kai,Cai Jian-Le,Jia Li-Qun,
来源:中国物理(英文版) 年份:2005
For the relativistic holonomic nonconservative system, a new Lie symmetrical non-Noether conserved quantity is given under general infinitesimal transformations...
[期刊论文] 作者:Xia Li-Li,Cai Jian-Le,Li Yuan-Cheng,
来源:中国物理B(英文版) 年份:2009
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[期刊论文] 作者:Cai Jian-Le,Luo Shao-Kai,Mei Feng-Xiang,
来源:中国物理B(英文版) 年份:2008
This paper studies conformal invariance and comserved quantRies of Hamilton system.The definition and the determining equation of conformal invariance for Hamil...
[期刊论文] 作者:Luo Shao-Kai,Cai Jian-Le,Jia Li-Qun,
来源:中国物理B(英文版) 年份:2008
Based on the definition of higher-order adiabatic invariants of a mechanical system,a new type of adiabatic invariants,i.e.generalized Lutzky adiabatic invarian...
[会议论文] 作者:Xia Li-Li,Cai Jian-Le,LI Yuan-Cheng,
来源:2009年河南省物理学会学术年会 年份:2009
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[期刊论文] 作者:Luo Shao-Kai(罗绍凯),Cai Jian-Le(蔡建乐),
来源:中国物理(英文版) 年份:2003
For a rotational relativistic Birkhoffian system, a set of the Lie symmetries and conservation laws is given under infinitesimal transformations. On the basis o...
[期刊论文] 作者:Luo Shao-Kai(罗绍凯),Jia Li-Qun(贾利群),Cai Jian-Le(蔡建乐),
来源:中国物理(英文版) 年份:2003
For the relativistic Hamiltonian system, a new type of Lie symmetrical non-Noether conserved quantities are given.On the basis of the theory of invariance of di...
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