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- W2048840023 endingPage "104007" @default.
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- W2048840023 abstract "We describe a multi-parameter family of the minimum-uncertainty squeezed states for the harmonic oscillator in nonrelativistic quantum mechanics. They are derived by the action of the corresponding maximal kinematical invariance group on the standard ground state solution. We show that the product of the variances attains the required minimum value 1/4 only at the instances that one variance is a minimum and the other is a maximum, when the squeezing of one of the variances occurs. The generalized coherent states are explicitly constructed and their Wigner function is studied. The overlap coefficients between the squeezed, or generalized harmonic, and the Fock states are explicitly evaluated in terms of hypergeometric functions and the corresponding photon statistics are discussed. Some applications to quantum optics, cavity quantum electrodynamics and superfocusing in channelling scattering are mentioned. Explicit solutions of the Heisenberg equations for radiation field operators with squeezing are found." @default.
- W2048840023 created "2016-06-24" @default.
- W2048840023 creator A5015256744 @default.
- W2048840023 creator A5071327581 @default.
- W2048840023 creator A5090012286 @default.
- W2048840023 date "2013-05-09" @default.
- W2048840023 modified "2023-10-18" @default.
- W2048840023 title "The minimum-uncertainty squeezed states for atoms and photons in a cavity" @default.
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