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Journal of the Optical Society of America A

Intensity oscillations in coupled optical cavities (A)

Subhash Chandra

Published Jan 1, 1982• 0 citations
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Get PDF Email Share Share with Facebook Share on X Post on reddit Share with LinkedIn Add to Mendeley Add to BibSonomy Share with WeChat Get Citation Copy Citation Text S. Chandra, "Very high frequency intensity oscillations in coupled optical cavities," Appl. Opt. 21, 3069_1-3070 (1982) Export Citation BibTex Endnote (RIS) HTML Plain Text Citation alert Save article

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Cold atoms in an optical lattice execute Bloch-Zener oscillations when they are accelerated. We have performed a theoretical investigation into the case when the optical lattice is the intra-cavity field of a driven Fabry-Perot resonator. When the atoms oscillate inside the resonator, we find that their back-action modulates the phase and intensity of the light transmitted through the cavity. We solve the coupled atom-light equations self-consistently and show that, remarkably, the Bloch period is unaffected by this back-action. The transmitted light provides a way to observe the oscillation continuously, allowing high precision measurements to be made with a small cloud of atoms.
We demonstrate that a single-ended optical cavity can be used to generate squeezed light from a pair of intensity-correlated light beams. One beam serves as an input to the cavity, while the measured intensity in the other beam serves to control various cavity parameters such as input coupling, losses, or detuning. Depending on the mode of operation, the resulting output beam from the cavity can be squeezed in amplitude or in phase. We derive the noise spectrum for the case of optimal amplitude squeezing, provided that there are no initial correlations between amplitude and phase in the input beams. Practical examples are given in which an optical parametric oscillator serves as the twin-beam source. As a general consequence of twin-beam control, we also derive a Heisenberg-like inequality governing the amplitude and phase spectra of intensity-correlated beams.