Treatment of the spectrum of squeezing based on the modes of the universe. I. Theory and a physical picture
- 1 January 1990
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review A
- Vol. 41 (1) , 369-380
- https://doi.org/10.1103/physreva.41.369
Abstract
For a leaky cavity driven by an active medium, we clarify the connection between the concepts of single-quasimode squeezing (for the intracavity field) and spectral squeezing (for the input and output fields). Our analysis is based on a rigorous construction of the Fox-Li quasimodes of an empty cavity by a superposition of the true modes of a perfect, large (infinitely large in the limit) cavity which fully subsumes the leaky cavity. To illustrate the physical importance of spectral squeezing (as defined here and as used by other authors), we consider a novel model of a microscopic system that is sensitive to the generalized quadratures of the field. We obtain a simple picture of the reasons why the quantum-noise reduction is in general different inside and outside the cavity. An important special case of our picture is that if the intracavity field is perfectly squeezed, then the output field shows no squeezing at all. Our considerations apply to a wide class of systems, examples of which are discussed in the companion paper.Keywords
This publication has 23 references indexed in Scilit:
- Spectrum of squeezing and photocurrent shot noise: a normally ordered treatmentJournal of the Optical Society of America B, 1987
- Squeezed LightJournal of Modern Optics, 1987
- Quantum theory of multiwave mixing. IX. Squeezed states in two-photon mediaPhysical Review A, 1987
- Quantum theory of multiwave mixing. VIII. Squeezed statesPhysical Review A, 1987
- Squeezing spectra for nonlinear optical systemsPhysical Review A, 1985
- Input and output in damped quantum systems: Quantum stochastic differential equations and the master equationPhysical Review A, 1985
- Squeezing of intracavity and traveling-wave light fields produced in parametric amplificationPhysical Review A, 1984
- Use of cavities in squeezed-state generationPhysical Review A, 1984
- Squeezed states of lightNature, 1983
- Production of squeezed states in a degenerate parametric amplifierOptics Communications, 1981