Abstract
We construct a new class of photon-added squeezed states using a single-mode bosonic realization of the su(1) Lie algebra and explore their squeezing properties as a function of the added-photon number. We observe that their squeezing property increases with increase in the number of added photons. In addition, we discuss some basic properties, such as nonorthogonality and resolution of identity. Such states have vast applications, ranging from quantum optics to quantum information processing.
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