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Optics Letters

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  • Vol. 14, Iss. 21 — Nov. 1, 1989
  • pp: 1219–1221

Resistance of solitons to the effects of polarization dispersion in optical fibers

L. F. Mollenauer, K. Smith, J. P. Gordon, and C. R. Menyuk  »View Author Affiliations


Optics Letters, Vol. 14, Issue 21, pp. 1219-1221 (1989)
http://dx.doi.org/10.1364/OL.14.001219


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Abstract

Using numerical simulation, we show that solitons of any pulse width can avoid splitting or excessive broadening in response to birefringence of randomly varying orientation as long as the fiber’s polarization-dispersion parameter (in psec/km1/2) is less than ~0.3D1/2, where D is the dispersion parameter (in psec nm−1 km−1). Nevertheless, we also find that polarization dispersion tends to produce a significant amount of dispersive wave radiation from the soliton.

© 1989 Optical Society of America

History
Original Manuscript: June 2, 1989
Manuscript Accepted: August 28, 1989
Published: November 1, 1989

Citation
L. F. Mollenauer, C. R. Menyuk, K. Smith, and J. P. Gordon, "Resistance of solitons to the effects of polarization dispersion in optical fibers," Opt. Lett. 14, 1219-1221 (1989)
http://www.opticsinfobase.org/ol/abstract.cfm?URI=ol-14-21-1219


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References

  1. C. D. Poole, Opt. Lett. 13, 687 (1988). [CrossRef] [PubMed]
  2. C. D. Poole, C. R. Giles, Opt. Lett. 13, 155 (1988). [CrossRef] [PubMed]
  3. C. R. Menyuk, Opt. Lett. 12, 614 (1987). [CrossRef] [PubMed]
  4. C. R. Menyuk, J. Opt. Soc. Am. B 5, 392 (1988). [CrossRef]
  5. M. N. Islam, C. D. Poole, J. P. Gordon, Opt. Lett. 14, 1011 (1989). [CrossRef] [PubMed]
  6. L. F. Mollenauer, J. P. Gordon, M. N. Islam, IEEE J. Quantum Electron. QE-22, 157 (1986). [CrossRef]
  7. L. F. Mollenauer, K. Smith, Opt. Lett. 13, 675 (1988). [CrossRef] [PubMed]
  8. L. F. Mollenauer, K. Smith, in Digest of Conference on Optical Fiber Communication (Optical Society of America, Washington, D.C., 1989), paper WO1.
  9. C. D. Poole, Opt. Lett. 14, 523 (1989). [CrossRef] [PubMed]
  10. See, for example, W. Feller, An Introduction to Probability Theory and Its Applications, 2nd ed. (Wiley, New York, 1957), Chap. 3.
  11. We define D here in the usual way, i.e., as D = −(2πc/λ2)k″ (where k″ is the second frequency derivative of the propagation constant), whereas in Refs. 3 and 4D was taken as −(2πc2/λ)k″.
  12. See Eqs. (5)–(7) in J. P. Gordon, Opt. Lett. 11, 662 (1986). [CrossRef] [PubMed]

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