2010
DOI: 10.1103/physreva.81.043829
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Noncritical quadrature squeezing in two-transverse-mode optical parametric oscillators

Abstract: In this article we explore the quantum properties of a degenerate optical parametric oscillator when it is tuned to the first family of transverse modes at the down-converted frequency. Recently we found [C. Navarrete-Benlloch et al., Phys. Rev. Lett. 100, 203601 (2008)] that above threshold a TEM 10 mode following a random rotation in the transverse plane emerges in this system (we denote it as the bright mode), breaking thus its rotational invariance. Then, owing to the mode orientation being undetermined, … Show more

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Cited by 18 publications
(84 citation statements)
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“…In particular, such device will emit a (classical) frequency comb with the transverse profile of a TEM 10 mode (bright mode), and a perfectly squeezed mode with the same spectral profile but an orthogonal TEM 01 spatial profile (dark mode). As shown in previous works [31,32], such perfect squeezing must be facilitated by the complete quantum indeterminacy of the bright and dark modes' orientation θ. Unfortunately, within the familiar picture of quantum Langevin equations in which operators evolve, keeping track of the quantum dynamics of such a phase is highly non trivial (since the corresponding operator is quite intricate [51,52]), and a consistent linearization procedure including the phase dynamics has to be performed within a stochastic representation.…”
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“…In particular, such device will emit a (classical) frequency comb with the transverse profile of a TEM 10 mode (bright mode), and a perfectly squeezed mode with the same spectral profile but an orthogonal TEM 01 spatial profile (dark mode). As shown in previous works [31,32], such perfect squeezing must be facilitated by the complete quantum indeterminacy of the bright and dark modes' orientation θ. Unfortunately, within the familiar picture of quantum Langevin equations in which operators evolve, keeping track of the quantum dynamics of such a phase is highly non trivial (since the corresponding operator is quite intricate [51,52]), and a consistent linearization procedure including the phase dynamics has to be performed within a stochastic representation.…”
mentioning
confidence: 99%
“…Recently, however, it has been predicted in the context of a degenerate OPO pumped by a monochromatic Gaussian beam, that when the cavity is tuned to the first transverse mode family at the subharmonic frequency [28][29][30], the signal field displays a level of squeezing above threshold which equals that at threshold [14,31,32], i.e., the squeezing production in this case is noncritical [17,[31][32][33][34][35][36]. The physics behind such a remarkable result lies in the spontaneous rotational symmetry breaking around the cavity axis brought about by the (above-threshold) classical field, which necessarily has the shape of a TEM 10 mode of arbitrary orientation because of orbital angular momentum (OAM) conservation (see Fig.…”
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