Lie symmetry and Mei symmetry of a rotational relativistic system in phase space
被引量:3
参考文献1
-
1ZHOU Yu fang 1,2 , LIU Zhi 2 (1. Dept. of Phys., Shandong University, Jinan 250100, CHN,2. State Key Lab. of Cryst. Mater., Shandong University, Jiana 250100, CHN).Conductive Mechanism of Organic Conductor[J].Semiconductor Photonics and Technology,2002,8(3):140-144. 被引量:6
二级参考文献2
-
1刘陟,方奇,于文涛,刘志强,任燕,蒋民华,张斌,张金彪,朱道本.一维有机半导体(BEDT-TTF)_2HgCl_3·TCE与二维有机超导体β-(BEDT-TTF)_2I_3[J].化学学报,2000,58(12):1567-1575. 被引量:3
-
2杨更新,迟兴宝,王小刚,王建华.双—(二烷硫基四硫富瓦烯二硫)金属配合物的合成及性质研究[J].化学学报,2001,59(5):751-754. 被引量:2
共引文献5
-
1梅凤翔,许学军.Form invariances and Lutzky conserved quantities for Lagrange systems[J].Chinese Physics B,2005,14(3):449-451. 被引量:7
-
2吴惠彬,梅凤翔.Lagrange系统在施加陀螺力后的对称性[J].物理学报,2005,54(6):2474-2477. 被引量:1
-
3许学军,秦茂昌,梅凤翔.Unified symmetry of holonomic mechanical systems[J].Chinese Physics B,2005,14(7):1287-1289. 被引量:7
-
4X.H. Wang Y.C. Zhou.Layered Machinable and Electrically Conductive Ti_2AlC and Ti_3AlC_2 Ceramics:a Review[J].Journal of Materials Science & Technology,2010,26(5):385-416. 被引量:44
-
5Iosif Isaevich Greenwald Ivan Yurievich Kalagaev.The Supramolecular Arrangement of Methane Halides in Liquid Phase[J].Journal of Chemistry and Chemical Engineering,2011,5(8):759-769. 被引量:1
同被引文献67
-
1FU JingLi,CHEN LiQun,CHEN BenYong.Noether-type theory for discrete mechanico-electrical dynamical systems with nonregular lattices[J].Science China(Physics,Mechanics & Astronomy),2010,53(9):1687-1698.
-
2乔永芬,赵淑红,李仁杰.准坐标下完整力学系统的非Noether守恒量——Hojman定理的推广[J].物理学报,2004,53(7):2035-2039. 被引量:6
-
3张毅,范存新,葛伟宽.Birkhoff系统的一类新型守恒量[J].物理学报,2004,53(11):3644-3647. 被引量:15
-
4赵跃宇,梅凤翔.关于力学系统的对称性与不变量[J].力学进展,1993,23(3):360-372. 被引量:82
-
5郭永新,罗绍凯,梅凤翔.非完整约束系统几何动力学研究进展:Lagrange理论及其它[J].力学进展,2004,34(4):477-492. 被引量:28
-
6方建会,张鹏玉.相空间中变质量力学系统的Hojman守恒量[J].物理学报,2004,53(12):4041-4044. 被引量:8
-
7方建会,彭勇,廖永潘.关于Lagrange系统和Hamilton系统的Mei对称性[J].物理学报,2005,54(2):496-499. 被引量:12
-
8方建会,廖永潘,彭勇.相空间中力学系统的两类Mei对称性及守恒量[J].物理学报,2005,54(2):500-503. 被引量:10
-
9Emmy Noether,梅凤翔.不变变分问题 (此文献给F.Klein,为博士研究50周年纪念日作)[J].力学进展,2005,35(1):116-124. 被引量:1
-
10赵跃宇.非保守力学系统的Lie对称性和守恒量[J].力学学报,1994,26(3):380-384. 被引量:78
二级引证文献31
-
1李彦敏,梅凤翔.广义Birkhoff系统的循环积分及降阶法[J].北京理工大学学报,2010,30(5):505-507. 被引量:4
-
2丁光涛.Noether-Birkhoff动力学逆问题[J].中国科学:物理学、力学、天文学,2010,40(12):1514-1520. 被引量:7
-
3丁光涛.从运动方程构造Lagrange函数的直接方法[J].动力学与控制学报,2010,8(4):305-310. 被引量:12
-
4丁光涛.关于对称性理论中梅凤翔问题[J].力学与实践,2011,33(1):80-81. 被引量:1
-
5丁光涛.对变分原理中时间微商类型的分析[J].安徽师范大学学报(自然科学版),2011,34(5):429-431. 被引量:4
-
6丁光涛.状态空间与Birkhoff力学[J].安徽师范大学学报(自然科学版),2012,35(5):415-418. 被引量:1
-
7王廷志,韩月林.相对运动非完整动力学系统的共形不变性与守恒量[J].江南大学学报(自然科学版),2013,12(2):234-238. 被引量:6
-
8梅凤翔,吴惠彬.分析动力学三个问题的研究进展[J].动力学与控制学报,2014,12(1):1-8. 被引量:2
-
9翟相华,张毅.基于微分变分原理研究相空间中非完整系统的守恒律[J].商丘师范学院学报,2014,30(3):42-47.
-
10张毅.基于Herglotz型微分变分原理研究相空间中非保守系统的守恒律[J].力学季刊,2018,39(4):681-688. 被引量:2
-
1ZHANG Xiao-Ni FANG Jian-Hui.A New Type of Conserved Quantity Deduced from Mei Symmetry for Relativistic Mechanical System in Phase Space[J].Communications in Theoretical Physics,2008,49(6):1421-1424.
-
2Sergey Belyakin Arsen Dzanoev Sergey Kuznetsov.Stabilization of Hyperbolic Chaos by the Pyragas Method[J].Journal of Mathematics and System Science,2014,4(12):755-762.
-
3FANGJian-Hui YANXiang-Hong LIHong CHENPei-Sheng.Mei Symmetry and Lie Symmetry of Relativistic Hamiltonian System[J].Communications in Theoretical Physics,2004,42(1X):19-22.
-
4DING Ning FANG Jian-Hui WANG Peng.Perturbation and Adiabatic Invariants of Mei Symmetry for Nonholonomic Mechanical Systems[J].Communications in Theoretical Physics,2007,47(4):594-596. 被引量:2
-
5郑世旺,王建波.高阶非完整系统广义Tzénoff方程的Mei对称性导出的新守恒量[J].商丘师范学院学报,2013,29(9):35-40.
-
6朱根琴,胡炳全.变质量非Четаев型非完整系统Mei对称性与守恒量[J].四川理工学院学报(自然科学版),2008,21(2):18-20.
-
7刘鸿基,傅景礼,唐贻发.A series of non-Noether conservative quantities and Mei symmetries of nonconservative systems[J].Chinese Physics B,2007,16(3):599-604. 被引量:2
-
8FAN Hong-Yi.A New Kind of Two-Fold Integration Transformation in Phase Space and Its Uses in Weyl Ordering of Operators[J].Communications in Theoretical Physics,2008,50(10):935-937. 被引量:3
-
9解加芳,郑世旺,庞硕,邹杰涛,李国富.变质量非完整系统Tzénoff方程的Mei对称性与其导出的守恒量[J].北京理工大学学报,2012,32(2):216-220.
-
10王建波,陈梅,解加芳,郑世旺.约束系统广义Tzénoff方程的Mei对称性及其对应的守恒量[J].云南大学学报(自然科学版),2012,34(5):533-539. 被引量:3
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