2019
DOI: 10.3390/app9214675
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Deep Neural Network Equalization for Optical Short Reach Communication

Abstract: Nonlinear distortion has always been a challenge for optical communication due to the nonlinear transfer characteristics of the fiber itself. The next frontier for optical communication is a second type of nonlinearities, which results from optical and electrical components. They become the dominant nonlinearity for shorter reaches. The highest data rates cannot be achieved without effective compensation. A classical countermeasure is receiver-side equalization of nonlinear impairments and memory effects using… Show more

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Cited by 32 publications
(17 citation statements)
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References 17 publications
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“…Another observation from Fig. 9 is that the constellation remains Gaussian-shaped distortion after NLC-ANN, which is not the case for some previous ANN's works [11], [17]. This may be explained by the observation that the nonlinear regression is smoother for higher order QAM targets, i.e.…”
Section: Resultsmentioning
confidence: 84%
See 1 more Smart Citation
“…Another observation from Fig. 9 is that the constellation remains Gaussian-shaped distortion after NLC-ANN, which is not the case for some previous ANN's works [11], [17]. This may be explained by the observation that the nonlinear regression is smoother for higher order QAM targets, i.e.…”
Section: Resultsmentioning
confidence: 84%
“…Under the impact of fiber nonlinearity, other nonlinear equalizers based on inverse Volterra series transfer functions may also be deployed to partially invert the nonlinear distortion induced by the transmission link. However, the Volterra-based nonlinear compensation (NLC) has shown worse performance than an optimized machine learning and their complexity is also high [10], [11]. Recently, a supervised machine-learningbased technique, namely artificial neural network (ANN), has been proposed and studied for uniform 64-QAM as a predistortion compensator for impairments induced by a low resolution DAC, but ignoring other nonlinear effects [12].…”
Section: Introductionmentioning
confidence: 99%
“…1) against the dynamic neural network (DNN), suggested for NLC in [11] , and the classic DBP [21] . To ensure a fair comparison, the employed DNN had two layers with 192 neurons each, as in [7] , the same length of input symbol sequences as our NN, and operated on the symbols sequences from both polarizations Y H k , Y H k , as in [22] . The DBP operated on 2 samples/symbol signal with 2 steps per span (StPS).…”
Section: Resultsmentioning
confidence: 99%
“…The first and, perhaps, simplest and well-studied NN-based equalizer that we consider is the MLP, proposed for the shorthaul coherent system equalization in [22] and the long-haul systems in [30]. The MLP is a deep feed-forward densely connected NN structure that handles the I/Q components for each polarization jointly, providing two outputs for each processed symbol: its real and imaginary parts.…”
Section: A a Multi-layer Perceptronmentioning
confidence: 99%