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arXiv quant-ph/0105137quant-ph
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简并OPO中压缩的极限

Limits to squeezing in the degenerate OPO

S. Chaturvedi, K. Dechoum, P. D. Drummond

摘要:

本文建立了一个系统的受驱动参量振荡器(OPO)的量子涨落理论,包括阈值附近的量子涨落。这使我们能够处理的限制所施加的非线性量子压缩和噪声减少,在这个非平衡量子相变。特别地,我们计算了阈值附近的压缩谱,并计算了最佳值。我们发现,最佳的降噪发生在不同的驱动领域,取决于阻尼率的比例。最大的频谱噪声降低预计发生在一个非常高的Q值的二次谐波腔。我们的分析结果符合随机数值模拟。我们还比较了在正P表示,作为一个完全的量子力学计算,与截断的维格纳相空间方程,也被称为半经典理论的结果。

英文摘要:

We develop a systematic theory of quantum fluctuations in the driven parametric oscillator (OPO), including the region near threshold. This allows us to treat the limits imposed by nonlinearities to quantum squeezing and noise reduction, in this non-equilibrium quantum phase-transition. In particular, we compute the squeezing spectrum near threshold, and calculate the optimum value. We find that the optimal noise reduction occurs at different driving fields, depending on the ratio of damping rates. The largest spectral noise reductions are predicted to occur with a very high-Q second-harmonic cavity. Our analytic results agree well with stochastic numerical simulations. We also compare the results obtained in the positive-P representation, as a fully quantum mechanical calculation, with the truncated Wigner phase space equation, also known as semiclassical theory.

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