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arXiv quant-ph/0206083quant-ph
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Wigner函数的菲涅耳表示:一种运算方法

Fresnel Representation of the Wigner Function: An Operational Approach

P. Lougovski, E. Solano, Z. M. Zhang, H. Walther, H. Mack, W. P. Schleich

摘要:

我们提出了一个操作定义的维格纳函数。我们的方法依赖于测量拉比振荡的菲涅耳变换,并适用于被困原子的运动态以及腔场态。我们用最近离子阱实验的数据来说明这种技术[D. M. Meekhof等人,物理修订信函76,1796(1996)]和腔QED [B. Varcoe等人,Nature 403,743(2000)]。振动基态和单光子数态在相空间原点的Wigner函数分别为W(0)=+1.75和W(0)=-1.4。我们将这种方法推广到任意势场中的波包。

英文摘要:

We present an operational definition of the Wigner function. Our method relies on the Fresnel transform of measured Rabi oscillations and applies to motional states of trapped atoms as well as to field states in cavities. We illustrate this technique using data from recent experiments in ion traps [D. M. Meekhof et al., Phys. Rev. Lett. 76, 1796 (1996)] and in cavity QED [B. Varcoe et al., Nature 403, 743 (2000)]. The values of the Wigner functions of the underlying states at the origin of phase space are W(0)=+1.75 for the vibrational ground state and W(0)=-1.4 for the one-photon number state. We generalize this method to wave packets in arbitrary potentials.

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