Sparse Identification for Nonlinear Optical Communication Systems: SINO Method
arXiv:1701.01650 · doi:10.1364/OE.24.030433
Abstract
We introduce low complexity machine learning based approach for mitigating nonlinear impairments in optical fiber communications systems. The immense intricacy of the problem calls for the development of "smart" methodology, simplifying the analysis without losing the key features that are important for recovery of transmitted data. The proposed sparse identification method for optical systems (SINO) allows to determine the minimal (optimal) number of degrees of freedom required for adaptive mitigation of detrimental nonlinear effects. We demonstrate successful application of the SINO method both for standard fiber communication links and for few-mode spatial-division-multiplexing systems.
Fiber optic communication; Information theory
References in corpus (4)
- Discovering governing equations from data: Sparse identification of nonlinear dynamical systems
- Nonlinear Propagation in Multimode and Multicore Fibers: Generalization of the Manakov Equations
- Nonlinear propagation in multi-mode fibers in the strong coupling regime
- Analytical Modeling of Nonlinear Propagation in a Strongly Dispersive Optical Communication System
Cited by in corpus (17)
- Data-driven discovery of coordinates and governing equations
- Ensemble-SINDy: Robust sparse model discovery in the low-data, high-noise limit, with active learning and control
- SINDy-PI: A Robust Algorithm for Parallel Implicit Sparse Identification of Nonlinear Dynamics
- Discovery of Physics from Data: Universal Laws and Discrepancies
- Sparse nonlinear models of chaotic electroconvection
- A Machine Learning-Based Detection Technique for Optical Fiber Nonlinearity Mitigation
- Interpretable Polynomial Neural Ordinary Differential Equations
- PySINDy: A Python package for the Sparse Identification of Nonlinear Dynamics from Data
- SINDy for delay-differential equations: application to model bacterial zinc response
- Poincaré Maps for Multiscale Physics Discovery and Nonlinear Floquet Theory
- Learning physically consistent mathematical models from data using group sparsity
- Perturbation-based FEC-assisted Iterative Nonlinearity Compensation for WDM Systems
- Implementing Neural Network-Based Equalizers in a Coherent Optical Transmission System Using Field-Programmable Gate Arrays
- A Survey on Machine Learning for Optical Communication [Machine Learning View]
- Model Order Reduction in Neuroscience
- On the Convergence of the SINDy Algorithm
- A Supervised Machine-Learning Approach For Turboshaft Engine Dynamic Modeling Under Real Flight Conditions