Abstract
A study of separation of variables for the Hamilton-Jacobi equation in an homogeneous space based in SU(2, 2) is presented. Some considerations are discussed about the potentials appearing when symmetry reduction to 0(2,2) is done.
Partial financial support from CICYT and NATO is acknowledged.
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References
Kobayashi, S., Nomizu, K. Foundations of Differential Geometry, Interscience, New York, (1969).
del Olmo, M. A., Rodriguez, M.A., Winternitz, P. and Zassenhaus, H. Maximal Abelian Subalgebras of.Pseudounitary Lie Algebas, Linear Algebra and Applications, (1990).
Kalnins, E.G., Miller, W.,Proc.Roy.Soc. Edinburgh, 79A, 227, (1977)
Evans,N.W. Super-Integrability in Classical Mechanics, Phys. Rev, (1990)
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© 1981 Springer-Verlag
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del Olmo, M.A., Rodríguez, M.A., Winternitz, P. (1981). Hamilton-Jacobi equations in SU(2, 2) homogeneous spaces. In: Dodonov, V.V., Man'ko, V.I. (eds) Group Theoretical Methods in Physics. Lecture Notes in Physics, vol 382. Springer, Berlin, Heidelberg. https://doi.org/10.1007/3-540-54040-7_120
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DOI: https://doi.org/10.1007/3-540-54040-7_120
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