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Ning, Ding, Jian-Hui, Fang, Peng, Wang, Xiao-Ni, Zhang (2007) A New Type of Conserved Quantity of Mei Symmetry for Lagrange Systems. Communications in Theoretical Physics, 48 (5). 799-800 doi:10.1088/0253-6102/48/5/007

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Reference TypeJournal (article/letter/editorial)
TitleA New Type of Conserved Quantity of Mei Symmetry for Lagrange Systems
JournalCommunications in Theoretical Physics
AuthorsNing, DingAuthor
Jian-Hui, FangAuthor
Peng, WangAuthor
Xiao-Ni, ZhangAuthor
Year2007 (November)Volume48
Issue5
PublisherIOP Publishing
DOIdoi:10.1088/0253-6102/48/5/007Search in ResearchGate
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Mindat Ref. ID8974966Long-form Identifiermindat:1:5:8974966:7
GUID0
Full ReferenceNing, Ding, Jian-Hui, Fang, Peng, Wang, Xiao-Ni, Zhang (2007) A New Type of Conserved Quantity of Mei Symmetry for Lagrange Systems. Communications in Theoretical Physics, 48 (5). 799-800 doi:10.1088/0253-6102/48/5/007
Plain TextNing, Ding, Jian-Hui, Fang, Peng, Wang, Xiao-Ni, Zhang (2007) A New Type of Conserved Quantity of Mei Symmetry for Lagrange Systems. Communications in Theoretical Physics, 48 (5). 799-800 doi:10.1088/0253-6102/48/5/007
In(2007, November) Communications in Theoretical Physics Vol. 48 (5) IOP Publishing

See Also

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Peng, Wang, Jian-Hui, Fang, Ning, Ding (2007) Two Types of New Conserved Quantities and Mei Symmetry of Mechanical Systems in Phase Space. Communications in Theoretical Physics, 48 (6). 993-995 doi:10.1088/0253-6102/48/6/006
Ning, Ding, Jian-Hui, Fang, Peng, Wang, Xiao-Ni, Zhang (2007) Perturbation to Lie Symmetry and Adiabatic Invariants for General Holonomic Mechanical Systems. Communications in Theoretical Physics, 48 (1). 19-22 doi:10.1088/0253-6102/48/1/005
Xiao-Ni, Zhang, Jian-Hui, Fang, Peng, Lin, Ting, Pang (2008) A New Type of Conserved Quantity of Mei Symmetry for Relativistic Variable Mass Mechanical System in Phase Space. Communications in Theoretical Physics, 49 (5). 1145-1147 doi:10.1088/0253-6102/49/5/11
Peng, Wang, Jian-Hui, Fang, Ning, Ding, Xiao-Ni, Zhang (2007) Hojman Exact Invariants and Adiabatic Invariants of Hamilton System. Communications in Theoretical Physics, 48 (6). 996-998 doi:10.1088/0253-6102/48/6/007
Peng, Wang, Jian-Hui, Fang, Ning, Ding, Xiao-Ni, Zhang (2007) Perturbation to Lie Symmetry and Hojman Exact and Adiabatic Invariants of Generalized Raitzin Canonical Equation of Motion. Communications in Theoretical Physics, 48 (4). 615-618 doi:10.1088/0253-6102/48/4/007
Ning, Ding, Jian-Hui, Fang, Peng, Wang, Xiao-Ni, Zhang (2008) Perturbation to Lie Symmetry and Lutzky Adiabatic Invariants for Lagrange Systems. Communications in Theoretical Physics, 49 (1). 57-60 doi:10.1088/0253-6102/49/1/11
Xiao-Ni, Zhang, Jian-Hui, Fang (2008) A New Type of Conserved Quantity Deduced from Mei Symmetry for Relativistic Mechanical System in Phase Space. Communications in Theoretical Physics, 49 (6). 1421-1424 doi:10.1088/0253-6102/49/6/15
Jian-Hui, Fang, Peng, Wang, Ning, Ding (2008) Two New Types of Conserved Quantities of Mei Symmetry for Holonomic Mechanical System. Communications in Theoretical Physics, 49 (1). 53-56 doi:10.1088/0253-6102/49/1/10
Xiao-Ni, Zhang, Jian-Hui, Fang, Peng, Wang, Ning, Ding (2008) Noether–Lie Symmetry of Generalized Classical Mechanical Systems. Communications in Theoretical Physics, 49 (2). 305-307 doi:10.1088/0253-6102/49/2/10
Ning, Ding, Jian-Hui, Fang, Peng, Wang (2007) Perturbation and Adiabatic Invariants of Mei Symmetry for Nonholonomic Mechanical Systems. Communications in Theoretical Physics, 47 (4). 594-596 doi:10.1088/0253-6102/47/4/004
Jian-Hui, Fang, Peng, Wang, Ning, Ding (2006) Noether–Mei Symmetry of Mechanical System in Phase Space. Communications in Theoretical Physics, 45 (5). 882-884 doi:10.1088/0253-6102/45/5/023
 
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