NONCLASSICAL PROPERTIES OF PHOTON-ADDED PAIR COHERENT STATES

Lu Hong, Guo Guangcan
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引用次数: 17

Abstract

The two-mode photon-added state defined by |?, q; m>?=?a+mb+m|?, q> up to a normalization constant is introduced, where |?, q> is a pair coherent state and m an integer. It is shown that the fields in such a state have remarkable quantum features such as sub-Poissonian statistics, violations of Cauch-Schwarz inequalities, correlations in the number fluctuations and squeezing. We examine the influence of photon-adding on the properties of pair coherent state, and propose a method of generating two-mode photon-added states in the context of cavity quantum electrodynamics.
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光子加对相干态的非经典性质
定义的双模光子加态,问;m > = ? m + mb + | ?,引入了一个归一化常数,其中|?, q>为对相干态,m为整数。结果表明,在这种状态下的场具有显著的量子特征,如亚泊松统计、违反Cauch-Schwarz不等式、数量波动的相关性和压缩。研究了光子加入对对相干态性质的影响,提出了一种在腔量子电动力学背景下产生双模光子加入态的方法。
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