2014
DOI: 10.1364/optica.1.000243
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Dynamics of cascaded resonant radiations in a dispersion-varying optical fiber

Abstract: Temporal solitons propagating in the vicinity of a zero-dispersion wavelength in an optical fiber emit phasematched resonant radiations (RRs) as a result of perturbations due to higher-order dispersion effects. These RRs propagate linearly and they usually rapidly spread out in time, thus having a very low peak power. Here, we show that the use of an engineered dispersion-varying optical fiber allows us to induce a completely new dynamics, in which a new physical mechanism-cascade of RRs-is discovered. It is e… Show more

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Cited by 39 publications
(28 citation statements)
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“…[4] and [5] for complete reviews). More recently, it has been shown numerically [6,7] and experimentally [8][9][10] that, by using optical fibers whose group velocity dispersion (GVD) is engineered along their propagation axis, several RRs can be generated from a single soliton. Two different configurations can be distinguished.…”
mentioning
confidence: 99%
“…[4] and [5] for complete reviews). More recently, it has been shown numerically [6,7] and experimentally [8][9][10] that, by using optical fibers whose group velocity dispersion (GVD) is engineered along their propagation axis, several RRs can be generated from a single soliton. Two different configurations can be distinguished.…”
mentioning
confidence: 99%
“…The recoil from the resonant radiation modifies the properties of the solitons [11,12] and affects the frequency of the soliton and the resonant radiation. A phenomenon closely related to Cherenkov radiation and very relevant for our present studies is the radiation of the dispersive waves by oscillating solitary structures such as high-order solitons or solitons in fibers with dispersion management that were investigated both theoretically [13] and experimentally [14]. Also spectral lines with similar characteristics were observed in the propagation of spatio-temporal oscillating nonlinear waves in multimode fibers [15].…”
Section: Introductionmentioning
confidence: 71%
“…A careful analysis of this process reveals that the continuously evolving GVD prevent the dispersive wave to strongly spread out in time [as expected in uniform fibers, see Fig. 2(d)] and allows to keep it relatively localized in time as a short pulse [34]. As a consequence, when crossing the ZDW, this pulse can emit another dispersive wave which we term cascaded dispersive wave (CDW1), in analogy with cascaded four-wave mixing processes.…”
Section: Cascading Of Dispersive Wavesmentioning
confidence: 80%
“…[34], the cascaded dispersive wave process is due to the fact that the dispersive wave initially generated experiences a GVD that varies with length, which allows it to remain temporally localized as a pulse to initiate the generation of a cascaded dispersive wave. Here, we will study this process more into details.…”
Section: Transformation Of a Dispersive Wave Into A Fundamental Solitonmentioning
confidence: 99%