2017
DOI: 10.1364/oe.25.001903
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Digital backpropagation accounting for polarization-mode dispersion

Abstract: Digital backpropagation (DBP) is a promising digital-domain technique to mitigate Kerr-induced nonlinear interference. While it successfully removes deterministic signal-signal interactions, the performance of ideal DBP is limited by stochastic effects, such as polarization-mode dispersion (PMD). In this paper, we consider an ideal full-field DBP implementation and modify it to additionally account for PMD; reversing the PMD effects in the backward propagation by passing the reverse propagated signal also thro… Show more

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Cited by 32 publications
(26 citation statements)
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“…Possible solutions could be use of pilot tones for timing synchronization or operation in weak coupling regime with sparsity managed MIMO equalizers [17,18]. Other transmission impairments such as the equalization enhanced phase noise [31] and fiber nonlinearities [32] could possibly impact the clock recovery performance and are planned to be analyzed in future works.…”
Section: Discussionmentioning
confidence: 99%
“…Possible solutions could be use of pilot tones for timing synchronization or operation in weak coupling regime with sparsity managed MIMO equalizers [17,18]. Other transmission impairments such as the equalization enhanced phase noise [31] and fiber nonlinearities [32] could possibly impact the clock recovery performance and are planned to be analyzed in future works.…”
Section: Discussionmentioning
confidence: 99%
“…Different techniques have been proposed in previous works to embed the distributed compensation of PMD in the DBP algorithm, when the knowledge of the PMD evolution in the link is missing [36], [37], [59]. In this section, we describe how distributed PMD compensation can be combined with LDBP in a hardware-efficient manner.…”
Section: B Distributed Pmd Compensationmentioning
confidence: 99%
“…For the latter, it has been shown in [11,12] that a minimum 40 steps/span is required to eliminate non-linear distortions (also called as FS-DBP). It worth mentioning that DBP has been recently modified to account for PMD [43] and a stochastic-DBP was also designed to partly account for the ASE noise from optical amplification [44]. In [44], however, a maximum a posteriori principle was introduced with the help of Bayesian graphical models (a machine learning based approach) being combined with the deterministic DBP.…”
Section: Drawbacks and Deficiencies Of Benchmark Fiber Non-linearity mentioning
confidence: 99%