2004
DOI: 10.1016/j.physleta.2004.10.051
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Higher-order squeezing for the codirectional Kerr nonlinear coupler

Abstract: In this Letter we study the evolution of the higher-order squeezing, namely, nthorder single-mode squeezing, sum-and difference-squeezing for the codirectional Kerr nonlinear coupler. We show that the amount of squeezing decreases when n, i.e. the squeezing order, increases. For specific values of the interaction parameters squeezing factors exhibit a series of revival-collapse phenomena, which become more pronounced when the value of n increases. Sum-squeezing can provide amounts of squeezing greater than tho… Show more

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Cited by 13 publications
(14 citation statements)
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References 29 publications
(26 reference statements)
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“…4b where we plot variation of Now we may extend the discussion to HOA and plot right hand sides of (38) and (39) for various values of n. The plots are shown in Fig. 5 which clearly illustrates the existence of HOA and also demonstrate that the depth of nonclassicality increases with n. This is consistent with earlier observations on HOA in other systems [54].…”
Section: Lower Order and Higher Order Antibunchingsupporting
confidence: 83%
“…4b where we plot variation of Now we may extend the discussion to HOA and plot right hand sides of (38) and (39) for various values of n. The plots are shown in Fig. 5 which clearly illustrates the existence of HOA and also demonstrate that the depth of nonclassicality increases with n. This is consistent with earlier observations on HOA in other systems [54].…”
Section: Lower Order and Higher Order Antibunchingsupporting
confidence: 83%
“…the switching of energy between waveguides, manifests itself by periodic functions in (5), whereas the Kerr nonlinearities in the waveguides are described by the nonlinear (quadratic) phase, which plays an essential role in generating the nonclassical effects. On the other hand, the fundamental mode â1 can provide richer nonclassical effects than those produced by the second and third modes as well as the conventional coupler [21,22] (see Fig. 1).…”
Section: Model Formalism and Dynamical Solutionmentioning
confidence: 99%
“…Quantum mechanically, there are different types of directional couplers. For instance, symmetric coupler [11] (linear (or nonlinear) processes are involved in both the waveguides), asymmetric coupler [12] (at least one of the waveguides possesses different nonlinearity than the others), Raman-Brillouin coupler [13], bandgap coupler [14] and Kerr coupler [15,16,17,18,19,20,21,22]. For more details about their properties the reader can consult the review papers [23].…”
mentioning
confidence: 99%
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