2002
DOI: 10.1109/jlt.2002.1018805
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Optimization of dispersion-managed optical fiber lines

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Cited by 13 publications
(8 citation statements)
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“…Besides, it has been shown in Ref. [5] that this approach does give indications about the ODM, similar to the ones achieved by taking into account also the amplifier noises, but in a very much efficient simulation time. It should be stressed that using this approach enables an easy comparison between the ODM for DM/DD multi-span systems, with the ODM for the IM/DD multi-span system presented in Ref.…”
Section: System Setup and Numerical Modelmentioning
confidence: 52%
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“…Besides, it has been shown in Ref. [5] that this approach does give indications about the ODM, similar to the ones achieved by taking into account also the amplifier noises, but in a very much efficient simulation time. It should be stressed that using this approach enables an easy comparison between the ODM for DM/DD multi-span systems, with the ODM for the IM/DD multi-span system presented in Ref.…”
Section: System Setup and Numerical Modelmentioning
confidence: 52%
“…Several studies of high-speed multi-span conventional intensity-modulated (IM)/DD systems, have been reported. These studies indicate that the introduction of DCF-based dispersion-management technique allows the mitigation of accumulated GVD in multi-span conventional IM/DD transmission systems with high bit rates [4,5].…”
Section: Introductionmentioning
confidence: 86%
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“…Due to (18) we can always restrict our attention to 1 , 2 , 3 ∈ supp(û), whence 1 , 2 , 3 * − R * /2 by assumption. Accordingly, by Lemma 2.7(a) below we can estimate for an appropriate 0 > 0,…”
Section: Tightness Of Minimizing Sequences In the Fourier Domainmentioning
confidence: 99%
“…A natural extension of this work was to study the variational problem with = 0. This problem, while interesting from an analytical point of view, is also important physically, as certain physical effects that are destabilizing to pulse propagation in an optical fiber are minimized in the regime ≈ 0 [18,20]. Due to Strichartz-type estimates for solutions of linear dispersive equations [7], the corresponding Hamiltonian is bounded from below in L 2 = L 2 (R; C).…”
Section: Introductionmentioning
confidence: 99%