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- W2952271262 abstract "We study the canonical quantization of the damped harmonic oscillator by resorting to the realization of the q-deformation of the Weyl-Heisenberg algebra (q-WH) in terms of finite difference operators. We relate the damped oscillator hamiltonian to the q-WH algebra and to the squeezing generator of coherent states theory. We also show that the q-WH algebra is the natural candidate to study thermal field theory. The well known splitting, in the infinite volume limit, of the space of physical states into unitarily inequivalent representations of the canonical commutation relations is briefly commented upon in relation with the von Neumann theorem in quantum mechanics and with q-WH algebra." @default.
- W2952271262 created "2019-06-27" @default.
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- W2952271262 date "2000-09-28" @default.
- W2952271262 modified "2023-09-27" @default.
- W2952271262 title "Quantization of Damped Harmonic Oscillator, Thermal Field Theories and q-Groups" @default.
- W2952271262 hasPublicationYear "2000" @default.
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