Number-phase uncertainty properties of the Gaussian arc distribution state

S. Szabo, Z. Kis, P. Adam, J. Janszky
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引用次数: 2

Abstract

A method is developed for constructing a (- pi , pi ) arc distribution function of one-dimensional coherent state superpositions on a circle from the (- infinity , infinity ) weight function. Changing the parameters of a Gaussian weight function superposition states with different amplitude-squeezed and number-phase uncertainty properties can be prepared.
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高斯电弧分布态的数相不确定性
提出了一种由(-∞,∞)权函数构造圆上一维相干态叠加的(- pi, pi)弧分布函数的方法。改变高斯权函数的参数可以制备具有不同幅值压缩和数相不确定性的叠加态。
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Phase properties of binomial and negative binomial states Number-phase uncertainty properties of the Gaussian arc distribution state Long distance communications with solitons Selection rules and centre-of-mass motion of ultracold atoms Higher-order squeezing for even- and odd-displaced squeezed states
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