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arXiv 0808.2010quant-ph
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动态量子存储器

Dynamical Quantum Memories

Q. Y. He, M. D. Reid, E. Giacobino, J. Cviklinski, P. D Drummond

摘要:

我们提出了一个量子存储器的动力学方法,使用一个振荡器腔模型。这克服了在存储时间比输入信号持续时间长的情况下实现高量子输入-输出保真度的已知困难。我们使用一个通用模型的记忆响应,这是适用于任何线性存储介质,从超导设备的原子介质。器件的时间切换或门控可以通过改变耦合的控制场,或者通过可变失谐方法,如在最近的量子存储器实验中。进行对外部输入的时间记忆响应的精确计算。这表明,存在一个模式匹配准则,它决定了最佳的输入和输出模式形状。这种最佳脉冲形状可以通过改变栅极特性来修改。此外,在原子和腔之间存在临界耦合,这使得在长存储时间的情况下能够实现高保真度。量子保真度计算的相干态协议,并为一个完全任意的输入态与有界的总光子数。我们展示了动态量子存储器如何超越相关的经典存储器界限,同时保持相对较长的存储时间。

英文摘要:

We propose a dynamical approach to quantum memories using an oscillator-cavity model. This overcomes the known difficulties of achieving high quantum input-output fidelity with storage times long compared to the input signal duration. We use a generic model of the memory response, which is applicable to any linear storage medium ranging from a superconducting device to an atomic medium. The temporal switching or gating of the device may either be through a control field changing the coupling, or through a variable detuning approach, as in more recent quantum memory experiments. An exact calculation of the temporal memory response to an external input is carried out. This shows that there is a mode-matching criterion which determines the optimum input and output mode shape. This optimum pulse shape can be modified by changing the gate characteristics. In addition, there is a critical coupling between the atoms and the cavity that allows high fidelity in the presence of long storage times. The quantum fidelity is calculated both for the coherent state protocol, and for a completely arbitrary input state with a bounded total photon number. We show how a dynamical quantum memory can surpass the relevant classical memory bound, while retaining a relatively long storage time.

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