Algebra of Symmetries of Three-Frequency Hyperbolic Resonance


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Resumo

The algebra of symmetries of a quantum three-frequency hyperbolic resonance oscillator is studied. It is shown that this algebra is determined by a finite set of generators with polynomial commutation relations. The irreducible representations of this algebra and the corresponding coherent states are constructed.

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E. Novikova

National Research University Higher School of Economics

Autor responsável pela correspondência
Email: e.m.novikova@gmail.com
Rússia, Moscow, 101000

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