Harmonic Oscillator Lie Bialgebras and their Quantization

Mathematics – Quantum Algebra

Scientific paper

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8 pages, LaTeX; communication presented in the XXI ICGTMP, Goslar (Germany) 1996

Scientific paper

All possible Lie bialgebra structures on the harmonic oscillator algebra are
explicitly derived and it is shown that all of them are of the coboundary type.
A non-standard quantum oscillator is introduced as a quantization of a
triangular Lie bialgebra, and a universal $R$-matrix linked to this new quantum
algebra is presented.

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