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[期刊论文] 作者:LUO Shao-Kai, 来源:理论物理通讯:英文版 年份:2002
Under the infinitesimal transformations of groups, a form invariance of rotational relativistic Birkhoffsystems is studied and the definition and criteria are g...
[期刊论文] 作者:Luo Shao-Kai, 来源:中国物理B(英文版) 年份:2007
For a relativistic holonomic nonconservative system, by using the Noether symmetry, a new non-Noether conserved quantity is given under general infinitesimal tr...
[期刊论文] 作者:LUO Shao-Kai, 来源:中国物理快报(英文版) 年份:2007
For a Lagrangian system with the action of small disturbance, the Lie symmetrical perturbation and a new type of non-Noether adiabatic invariant are presented i...
[期刊论文] 作者:LUO Shao-Kai, 来源:中国物理快报(英文版) 年份:2007
For a nonholonomic mechanics system with the action of small disturbance, the Lie symmetrical perturbation and adiabatic invariants of generalized Hojman type a...
[期刊论文] 作者:LUO Shao-Kai,GUO Yong-Xin, 来源:理论物理通讯:英文版 年份:2007
为一个相对论的 Birkhoffian 系统,谎言对称的不安和概括 Hojman 类型的断热的 invariants 在一般 inGnitesimaltransformations 下面被学习。根据在一般无穷小的转变下面的相...
[期刊论文] 作者:LUO Shao-Kai,GUO Yong-Xin, 来源:理论物理通讯:英文版 年份:2007
相对论的 Birkhoffian 方程的丰盛顺序减小方法被学习。为一个相对论的 Birkhoffian 系统,周期的积分能被使用完美的微分方法发现。通过这些周期的积分,系统的顺序能被减少。如...
[期刊论文] 作者:LUO Shao-Kai,JIA Li-qun, 来源:黑龙江科技学院学报 年份:2003
为探究吕家坨井田地质构造格局,根据钻孔勘探资料,采用分形理论和趋势面分析方法,研究了井田7...
[期刊论文] 作者:LUO Shao-Kai,GUO Yong-Xin, 来源:理论物理通讯(英文版) 年份:2004
For a relativistic Birkhoffian system, the Lie symmetrical perturbation and adiabatic invariants of generalized Hojman type are studied under general infinitesi...
[期刊论文] 作者:LUO Shao-Kai,HUANG Fei-jiang,L, 来源:理论物理通讯 年份:2004
The order reduction method of the relativistic Birkhoffian equations is studied. For a relativistic autonomous Birkhoffian system, if the conservative law of th...
[期刊论文] 作者:Luo Shao-Kai(罗绍凯), 来源:中国物理(英文版) 年份:2002
We study the order reduction method of the rotational relativistic Birkhoffian equations. For a rotational relativis-tic autonomous Birkhoffian system, if the c...
[期刊论文] 作者:Luo Shao-Kai(罗绍凯), 来源:中国物理(英文版) 年份:2003
The order reduction method of the rotational relativistic Birkhoffian equations is studied. For a rotational relativistic Birkhoffian system, the cyclic integra...
[期刊论文] 作者:LUO Shao-Kai(罗绍凯), 来源:中国物理快报(英文版) 年份:2003
For a relativistic Hamiltonian system, two new types of the Lie symmetries and conservation laws are given under infinitesimal transformations of groups. On the...
[期刊论文] 作者:LUO Shao-Kai,JIA Li-qun,CAI Ji, 来源:黑龙江科技学院学报 年份:2005
为探究吕家坨井田地质构造格局,根据钻孔勘探资料,采用分形理论和趋势面分析方法,研究了井田7...
[期刊论文] 作者:LUO Shao-Kai,JIA Li-qun,CAI Ji, 来源:理论物理通讯(英文版) 年份:2004
For the holonomic nonconservative system, by using the Noether symmetry, a non-Noether conserved quantity is obtained directly under general infinitesimal trans...
[期刊论文] 作者:LUO SHAO-KAI,CHEN XIANG-WEI,FU JING-LI, 来源:中国物理(英文版) 年份:2001
The Birkhoffian and Birkhoff’s functions of a rotational relativistic system are constructed, the Pfaff action ofrnrotational relativistic system is defined, t...
[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:Luo Shao-Kai,Huang Fei-Jiang,Lu Yi-Bing, 来源:中国物理(英文版) 年份:2004
For a nonholonomic system, a new type of Lie symmetrical non-Noether conserved quantity is given under general infinitesimal transformations of groups in which...
[期刊论文] 作者:Jia Li-Qun,Zhang Yao-Yu,Luo Shao-Kai, 来源:中国物理B(英文版) 年份:2007
Hojman conserved quantities deduced from the special Liesymmetry, the Noether symmetry and the form invariance for a nonholonomic system of the unilateral non-C...
[期刊论文] 作者:Luo Shao-Kai,Chen Xiang-Wei,Guo Yong-Xin, 来源:中国物理B(英文版) 年份:2007
Based on the invariance of differential equations under infinitesimal transformations of group, Lie symmetries,exact invariants, perturbation to the symmetries...
[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...
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