Improved dispersion tolerance of Miller coding by integrating duobinary coding. Metya, S. & Janyani, V. Optical and Quantum Electronics, 2014.
abstract   bibtex   
© 2014, Springer Science+Business Media New York.A Miller–Duobinary coding scheme is proposed to increase optical transmission distance by compressing the optical spectrum compared with that of Miller coding and thereby demonstrating much larger tolerance against fiber dispersion. In this modulation scheme we investigate the dispersion tolerance of this code and found it to be nearly twice that of Miller coding only by employing single photodetector at 1 dB power penalty. The transmission reach can further be extended for higher power penalty. The circuit complexity of the proposed scheme is comparable to traditional Duobinary coding. The dispersion tolerance of Miller–Duobinary code obtained at 3 dB power penalty is -971 to +964 ps/nm.
@article{
 title = {Improved dispersion tolerance of Miller coding by integrating duobinary coding},
 type = {article},
 year = {2014},
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 keywords = {[Miller–Duobinary, Modulation format, Optical comm},
 volume = {47},
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 created = {2017-01-01T14:34:49.000Z},
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 abstract = {© 2014, Springer Science+Business Media New York.A Miller–Duobinary coding scheme is proposed to increase optical transmission distance by compressing the optical spectrum compared with that of Miller coding and thereby demonstrating much larger tolerance against fiber dispersion. In this modulation scheme we investigate the dispersion tolerance of this code and found it to be nearly twice that of Miller coding only by employing single photodetector at 1 dB power penalty. The transmission reach can further be extended for higher power penalty. The circuit complexity of the proposed scheme is comparable to traditional Duobinary coding. The dispersion tolerance of Miller–Duobinary code obtained at 3 dB power penalty is -971 to +964 ps/nm.},
 bibtype = {article},
 author = {Metya, S.K. and Janyani, V.},
 journal = {Optical and Quantum Electronics},
 number = {2}
}

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