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2010年3期
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Another Conserved Quantity by Mei Symmetry of Tzénoff Equation for Non-Holonomic Systems
Another Conserved Quantity by Mei Symmetry of Tzénoff Equation for Non-Holonomic Systems
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摘要
未填写
DOI
pd5x6nll47/848047
作者
郑世旺;解加芳;王建波;陈向炜
机构地区
不详
出处
《中国物理快报:英文版》
2010年3期
关键词
确定方程
守恒量
非完整系统
对称美
非完整力学系统
对称性
分类
[理学][物理]
出版日期
2010年03月13日(中国期刊网平台首次上网日期,不代表论文的发表时间)
相关文献
1
郑世旺;解加芳;张庆华.
Mei Symmetry and New Conserved Quantity of Tzenoff Equations for Holonomic Systems
.物理,2007-08.
2
CUI Jin-Chao;JIA Li-Qun;ZHANG Yao-Yu.
Mei Symmetry and Mei Conserved Quantity for a Non-holonomic System of Non-Chetaev's Type with Unilateral Constraints in Nielsen Style
.物理,2009-07.
3
MA Shan-Jun YANG Xue-Hui YAN Rong HUANG Pei-Tian.
Lie Symmetry and Conserved Quantity of Three-Order Lagrangian Equations for Non-conserved Mechanical System
.物理,2006-02.
4
张明江;方建会;路凯;张克军;李燕.
Conformal invariance and conserved quantity of third-order Lagrange equations for non-conserved mechanical systems
.物理,2009-11.
5
蔡建乐.
Conformal Invariance and Conserved Quantities of General Holonomic Systems
.物理,2008-05.
6
姜文安;李状君;罗绍凯.
Mei symmetries and Mei conserved quantities for higher-order nonholonomic constraint systems
.物理,2011-03.
7
ZHAO Jun;LIU Guo-Ping.
Time-Variant Consensus Tracking Control for Networked Planar Multi-Agent Systems with Non-Holonomic Constraints
.系统科学,2018-02.
8
DING Ning;FANG Jian-Hui.
A New Type of Mei Adiabatic Invariant Induced by Perturbation to Mei Symmetry of Hamiltonian Systems
.物理,2009-07.
9
WANG Jiankui;FU Jiankuan;ZHANG Guoshan.
Finite Time Consensus Problem for Multiple Non-Holonomic Agents with Communication Delay
.系统科学,2015-03.
10
DING Ning FANG Jian-Hui WANG Peng.
Perturbation and Adiabatic Invariants of Mei Symmetry for Nonholonomic Mechanical Systems
.物理,2007-04.
来源期刊
中国物理快报:英文版
2010年3期
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相关关键词
确定方程
守恒量
非完整系统
对称美
非完整力学系统
对称性
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