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On some properties of number-phase Wigner function
Published 6 Dec 2015 in math-ph, math.MP, and quant-ph | (1512.01836v1)
Abstract: It is shown that the number-phase Wigner function defines uniquely the respective density operator. Relations between the Glauber-Sudarshan distribution $\mathcal{P}(\alpha)$ and the number-phase Wigner function is found. This result is then generalised to the case of the Cahil-Glauber distributions $\mathcal{W}{(s)}(\alpha)$, $-1\leq s \leq 1$.
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