
doi: 10.1063/1.532658
Some kinds of q-phase-coherent states of a q-harmonic osscillator in a finite-dimensional Hilbert space are constructed. Some properties of these states are discussed. Second-order squeezing properties of these states with respect to the phase quadrature operators are studied. The number-phase squeezing and number-phase uncertainty relations are also studied in detail for a two-state system. Some new number-phase minimum uncertainty states are found.
number-phase squeezing, finite-dimensional Hilbert space, number-phase uncertainty relations, \(q\)-harmonic oscillator, \(q\)-phase-coherent states, phase quadrature operators, Coherent states, second-order squeezing
number-phase squeezing, finite-dimensional Hilbert space, number-phase uncertainty relations, \(q\)-harmonic oscillator, \(q\)-phase-coherent states, phase quadrature operators, Coherent states, second-order squeezing
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