Constellation Optimization for Coherent Optical Channels Distorted by Nonlinear Phase Noise
Paper in proceeding, 2012

We consider the design of amplitude phase-shift keying (APSK) constellations, targeting their application to coherent fiber-optical communications. Phase compensation is used at the receiver to combat nonlinear phase noise caused by the Kerr-effect. We derive the probability density function of the post- compensated observation for multilevel constellations. Optimal APSK constellations in terms of symbol error probability (SEP) are found assuming a two-stage detector. Performance gains of 3.2 dB can be achieved compared to 16-QAM at a SEP of 10^−2. We optimize the number of rings, the number of points per ring, as well as the radius distribution of the constellation. For low to moderate nonlinearities, radius optimization only yields minor improvements over an equidistant spacing of rings. In the highly nonlinear regime, however, a smaller SEP can be achieved by “sacrificing” the outer ring of the constellation, in favor of achieving good SEP in the remaining rings.

self-phase modulation

optical Kerr-effect

nonlinear phase noise

APSK constellation

Author

Christian Häger

Chalmers, Signals and Systems, Communication, Antennas and Optical Networks

Alexandre Graell i Amat

Chalmers, Signals and Systems, Communication, Antennas and Optical Networks

Alex Alvarado

University of Cambridge

Erik Agrell

Chalmers, Signals and Systems, Communication, Antennas and Optical Networks

Proceedings - IEEE Global Communications Conference, GLOBECOM

23340983 (ISSN) 25766813 (eISSN)

2870-2875 6503552
978-081948496-3 (ISBN)

2012 IEEE Global Communications Conference, GLOBECOM 2012
Anaheim, USA,

Areas of Advance

Information and Communication Technology

Subject Categories

Telecommunications

Communication Systems

Electrical Engineering, Electronic Engineering, Information Engineering

Infrastructure

C3SE (Chalmers Centre for Computational Science and Engineering)

DOI

10.1109/GLOCOM.2012.6503552

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4/4/2024 1