Abstract

We introduce the negative hypergeometric states of the quantized radiation field. The importance of these states lies in the fact that they interpolate between the binomial states and negative binomial states, and tend to them in two different limits. In some other limiting cases, they degenerate to the number, coherent and Susskind-Glogower phase states, respectively. It is shown that some nonclassical properties of these states, such as antibunching effect and sub-Poissonian statistics, also display intermediary behavior.

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