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- W2018015540 abstract "We consider a harmonic oscillator (h.o.) in contact with a non-minimum uncertainty squeezed reservoir (but isolated from contact with other non-squeezed reservoirs). We calculate the h.o.’s density matrix and thermodynamic entropy. We interpret the derivatives of the entropy in terms of two temperatures, one for each quadrature of the reservoir. A change in the total (random) energy of the h.o. is shown to equal the sum of changes in the energies of each h.o. quadrature separately (a version of the First Law of thermodynamics). A change in the total entropy of the h.o. system is likewise shown to equal the sum of changes in the entropies of each h.o. quadrature separately (Second Law of thermodynamics). We also present equations that correspond to the so called “Fundamemental equation” and “Gibbs-Duhem equation” for the h.o system under consideration." @default.
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- W2018015540 date "1991-02-10" @default.
- W2018015540 modified "2023-09-25" @default.
- W2018015540 title "ENTROPY OF A HARMONIC OSCILLATOR IN CONTACT WITH A SQUEEZED RESERVOIR" @default.
- W2018015540 doi "https://doi.org/10.1142/s021797929100033x" @default.
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