Generalized squeezing operators, bipartite Wigner functions and entanglement via Wehrl's entropy functionals
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2008-10-01
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Iop Publishing Ltd
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We introduce a new class of unitary transformations based on the su(1, 1) Lie algebra that generalizes, for certain particular representations of its generators, well-known squeezing transformations in quantum optics. To illustrate our results, we focus on the two-mode bosonic representation and show how the parametric amplifier model can be modified in order to generate such a generalized squeezing operator. Furthermore, we obtain a general expression for the bipartite Wigner function which allows us to identify two distinct sources of entanglement, here labelled dynamical and kinematical entanglement. We also establish a quantitative estimate of entanglement for bipartite systems through some basic definitions of entropy functionals in continuous phase-space representations.
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Physica Scripta. Bristol: Iop Publishing Ltd, v. 78, n. 4, p. 9, 2008.