4.5 Article

Frequency offset modeling in presence of ASE noise and corresponding low-complexity solution for discrete spectrum modulated nonlinear frequency division multiplexing system

Journal

OPTICS COMMUNICATIONS
Volume 537, Issue -, Pages -

Publisher

ELSEVIER
DOI: 10.1016/j.optcom.2023.129396

Keywords

Coherent optical communication; Nonlinear frequency division multiplexing; Nonlinear Fourier transform; Frequency offset modeling; Frequency offset estimation

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This paper investigates the combined effect of laser frequency offset (FO) and amplifier spontaneous emission (ASE) noise in discrete spectrum modulated nonlinear frequency division multiplexing (DS-NFDM) transmission. A training sequence-assisted FOE (TS-FOE) scheme is proposed to effectively reduce the impact of ASE noise.
For discrete spectrum modulated nonlinear frequency division multiplexing (DS-NFDM) transmission, the combined effect of laser frequency offset (FO) and amplifier spontaneous emission (ASE) noise would cause a perturbative shift of eigenvalues and corresponding spectral distortion. Moreover, the classical 4th-power feedforward frequency offset estimation (FOE) scheme is not suitable for DS-NFDM system with low baud rate. In this paper, we firstly deduce an FO impairment model with ASE noise in nonlinear Fourier domain (NFD). Meanwhile, we have proposed a training sequence-assisted FOE (TS-FOE) scheme, which effectively reduces the impact of ASE noise. The 2 GBaud DS-NFDM 16QAM simulation results illustrate that this scheme achieves an FOE error within 1 MHz using a training sequence (TS) with length of 64. Besides, its FOE range achieves [-Rs/2, +Rs/2], where Rs denotes the baud rate of signal. Furthermore, the effectiveness of TS-FOE scheme has been verified by 2 GBaud NFDM QPSK experimental system. The results demonstrate that when optical signal-to-noise ratio (OSNR) is set 13 dB, the TS-FOE scheme presents stable FO compensation performance for different FOs within 1 GHz, and the corresponding bit error rates (BERs) are all below the 7% hard decision forward error correction (HD-FEC) threshold. Meanwhile, its complexity is on the order of O (L) and related with the length L of TS, which is as one thousandth as that of angle search FOE scheme.

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