# A. Carry out the steps to obtain the squeezed vacuum Wigner function of Eq. (7.83). B. Obtain the…

A.      Carry out the steps to obtain the squeezed vacuum Wigner function of Eq. (7.83). B.      Obtain the Wigner function for the displaced squeezed vacuum C.      Justify the statement that all normally ordered moments of the quadrature operator vanish, i.e. that :(X)N :  = 0 for X given by Eq. (7.191). D.      Derive Eq. (7.194) E.       Work out the conditions for higher-order squeezing in a broadband field. F.     &
View complete question » A.      Carry out the steps to obtain the squeezed vacuum Wigner function of Eq. (7.83). B.      Obtain the Wigner function for the displaced squeezed vacuum C.      Justify the statement that all normally ordered moments of the quadrature operator vanish, i.e. that :(X)N :  = 0 for X given by Eq. (7.191). D.      Derive Eq. (7.194) E.       Work out the conditions for higher-order squeezing in a broadband field. F.       Establish, through the use of the P function, that the HongMandel definition of higher-order squeezing is, indeed, a nonclassical effect.

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