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Antonio Mecozzi

Identifiers

  • name variant Antonio Mecozzi 0.60 · backfill

Papers (18)

  1. Redefining the limits of real-time noise cancellation in optical fiber links physics.optics · 2026 · author #6
  2. Raman amplification and ISRS in SDM links: Analytical evaluation and closed-form models for optical transmission physics.optics · 2026 · author #2
  3. Information capacity of direct detection optical transmission systems cs.IT · 2017 · author #1
  4. Kramers Kronig PAM transceiver and two-sided polarization-multiplexed Kramers Kronig transceiver eess.SP · 2017 · author #2
  5. Squeezing in a nonlocal photon fluid nlin.PS · 2016 · author #2
  6. A necessary and sufficient condition for minimum phase and implications for phase retrieval cs.IT · 2016 · author #1
  7. Efficient and accurate modeling of multi-wavelength propagation in SOAs: a generalized coupled-mode approach physics.optics · 2015 · author #2
  8. Pulse collision picture of inter-channel nonlinear interference noise in fiber-optic communications physics.optics · 2014 · author #3
  9. Mitigation of inter-channel nonlinear interference in WDM systems physics.optics · 2014 · author #4
  10. Assessing the effects of mode-dependent loss in space-division multiplexed systems physics.optics · 2014 · author #4
  11. Accumulation of nonlinear interference noise in fiber-optic systems physics.optics · 2013 · author #3
  12. Time varying ISI model for nonlinear interference noise physics.optics · 2013 · author #3
  13. Properties of nonlinear noise in long, dispersion-uncompensated fiber links physics.optics · 2013 · author #3
  14. Classical capacity of the noisy bosonic channel and the bosonic minimum output entropy conjecture quant-ph · 2013 · author #1
  15. Soliton trapping in multimode fibers with random mode coupling physics.optics · 2012 · author #1
  16. Nonlinear propagation in multi-mode fibers in the strong coupling regime physics.optics · 2012 · author #1
  17. Superluminal group velocity of neutrinos hep-ph · 2011 · author #1
  18. Embedding a chaotic signature in a periodic train: can periodic signals be chaotic? nlin.CD · 2008 · author #1

Mentions

  • 1310.6137 #3 · backfill · confidence 0.70 Antonio Mecozzi
  • 1310.6132 #3 · backfill · confidence 0.70 Antonio Mecozzi
  • 1307.7401 #3 · backfill · confidence 0.70 Antonio Mecozzi
  • 1303.0368 #1 · backfill · confidence 0.70 Antonio Mecozzi
  • 1207.6506 #1 · backfill · confidence 0.70 Antonio Mecozzi
  • 1203.6275 #1 · backfill · confidence 0.70 Antonio Mecozzi
  • 1110.1253 #1 · backfill · confidence 0.70 Antonio Mecozzi
  • 0811.0258 #1 · backfill · confidence 0.70 Antonio Mecozzi

Frequent Coauthors