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Wulfman, C E, Wybourne, B G (1976) The Lie group of Newton's and Lagrange's equations for the harmonic oscillator. Journal of Physics A: Mathematical and General, 9. 507-518 doi:10.1088/0305-4470/9/4/007

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Reference TypeJournal (article/letter/editorial)
TitleThe Lie group of Newton's and Lagrange's equations for the harmonic oscillator
JournalJournal of Physics A: Mathematical and General
AuthorsWulfman, C EAuthor
Wybourne, B GAuthor
Year1976 (April)Volume9
PublisherIOP Publishing
DOIdoi:10.1088/0305-4470/9/4/007Search in ResearchGate
Generate Citation Formats
Mindat Ref. ID5773036Long-form Identifiermindat:1:5:5773036:7
GUID0
Full ReferenceWulfman, C E, Wybourne, B G (1976) The Lie group of Newton's and Lagrange's equations for the harmonic oscillator. Journal of Physics A: Mathematical and General, 9. 507-518 doi:10.1088/0305-4470/9/4/007
Plain TextWulfman, C E, Wybourne, B G (1976) The Lie group of Newton's and Lagrange's equations for the harmonic oscillator. Journal of Physics A: Mathematical and General, 9. 507-518 doi:10.1088/0305-4470/9/4/007
In(n.d.) Journal of Physics A: Mathematical and General Vol. 9. IOP Publishing

See Also

These are possibly similar items as determined by title/reference text matching only.

Wybourne, B G (1982) Rank dependency of weight multiplicities for simple Lie groups. Journal of Physics A: Mathematical and General, 15. 2687-2697 doi:10.1088/0305-4470/15/9/019
Wulfman, C E (1979) Limit cycles as invariant functions of Lie groups. Journal of Physics A: Mathematical and General, 12. doi:10.1088/0305-4470/12/4/003
Sneddon, G E (1976) Hamiltonian cosmology: a further investigation. Journal of Physics A: Mathematical and General, 9. 229-238 doi:10.1088/0305-4470/9/2/007
Bickerstaff, R P, Wybourne, B G (1976) Integrity bases, invariant operators and the state labelling problem for finite subgroups of SO3. Journal of Physics A: Mathematical and General, 9. 1051-1068 doi:10.1088/0305-4470/9/7/006
Wybourne, B G (1984) Branching rules for E8↓SO16. Journal of Physics A: Mathematical and General, 17. 1397-1402 doi:10.1088/0305-4470/17/7/007
Black, G R E, King, R C, Wybourne, B G (1983) Kronecker products for compact semisimple Lie groups. Journal of Physics A: Mathematical and General, 16. 1555-1589 doi:10.1088/0305-4470/16/8/006
Aguirre, M, Krause, J (1987) Some remarks on the Lie group of point transformations for the harmonic oscillator. Journal of Physics A: Mathematical and General, 20. 3553-3564 doi:10.1088/0305-4470/20/12/011
Hirst, M G, Wybourne, B G (1986) Statistical group theory and the distribution of angular momentum states: II. Journal of Physics A: Mathematical and General, 19. 1545-1549 doi:10.1088/0305-4470/19/9/025
Latimer, D C (2005) Quantizing the damped harmonic oscillator. Journal of Physics A: Mathematical and General, 38. 2021-2027 doi:10.1088/0305-4470/38/9/012
Fo, J Bellandi, Neto, E S Caetano (1976) The Mehler formula and the Green function of the multi-dimensional isotropic harmonic oscillator. Journal of Physics A: Mathematical and General, 9. 683-685 doi:10.1088/0305-4470/9/5/004
Stedman, G E (1976) A diagram technique for basis functions and their transformation, with application to group-subgroup bases and crystal tensors. Journal of Physics A: Mathematical and General, 9. 1999-2019 doi:10.1088/0305-4470/9/12/007
 
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