After deriving a general formula for the quantum probability distribution function higher moments, we apply it to the multiphoton squeezed states [the usual Gaussian and the new non-Gaussian Weyl-Heisenberg, SU(2), and SU(1,1)]. The resulting moments are discussed as functions of the photon-number fluctuations. General criteria are considered to determine optimal squeezing properties with respect to photon-number noise. There result interesting generalized uncertainty relations in the form of scaling laws.

Squeezing versus photon-number fluctuations / G., D'Ariano; S., Morosi; Rasetti, Mario; J., Katriel; A. I., Solomon. - In: PHYSICAL REVIEW D. - ISSN 0556-2821. - 36:8(1987), pp. 2399-2407. [10.1103/PhysRevD.36.2399]

Squeezing versus photon-number fluctuations

RASETTI, Mario;
1987

Abstract

After deriving a general formula for the quantum probability distribution function higher moments, we apply it to the multiphoton squeezed states [the usual Gaussian and the new non-Gaussian Weyl-Heisenberg, SU(2), and SU(1,1)]. The resulting moments are discussed as functions of the photon-number fluctuations. General criteria are considered to determine optimal squeezing properties with respect to photon-number noise. There result interesting generalized uncertainty relations in the form of scaling laws.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11583/1847072
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