Nonclassical properties of states engineered via coherent operation of photon subtraction and addition on superpositions of coherent states

We investigate nonclassical properties of the optical field when photon subtraction and addition coherent operation ta^+ra^+ acts on an odd superpositions of coherent states (SCSs) by examining its sub-Poissonian statistics, quadrature squeezing, and negativity of the Wigner function (WF). It is found that these nonclassical properties can be all significantly enhanced for the output state when the coherent operation is applied to an odd SCSs. Moreover, the results show that the nonclassicality of the coherent operation of SCSs (COSCSs) is sensitive to the coherent operation and amplitude.