Dynamics of topological optical solitons with time-dependent dispersion, nonlinearity and attenuation

Communications in Nonlinear Science and Numerical Simulation

Volumn 14, Issue 8, 2009, Pages 3305-3308

  Sturdevant, Benjamin J M ^a   Lott, Dawn A ^a,b   Biswas, Anjan ^a  

^a DELAWARE STATE UNIVERSITY   (United States)

^b Applied Mathematics Research Center   (United States)

Author keywords

Attenuation; Dark solitons; Riemann integrability

Indexed keywords

DISPERSIONS; NONLINEAR EQUATIONS; NONLINEAR OPTICS; SOLITONS; TOPOLOGY;

ATTENUATION; DARK SOLITONS; GROUP-VELOCITY DISPERSIONS; INTEGRABILITY; OPTICAL SOLITON; OPTICAL-; RIEMANN INTEGRABILITY; SOLITON SOLUTIONS; TIME DEPENDENT; TIME-DEPENDENT COEFFICIENTS;

GROUP VELOCITY DISPERSION;

EID: 60849130396     PISSN: 10075704     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.cnsns.2008.12.014     Document Type: Article

References (10)

1. Geng Y., and Li J. Exact solutions to a nonlinearly dispersive Schrödinger equation. Appl Math Comput 195 2 (2008) 420-439
2. Hasegawa A., and Kodama Y. Solitons in optical communications (1995), Oxford University Press
3. Konar S., Mishra M., and Jana S. Nonlinear evolution of cos h-Gaussian laser beams and generations of flat top solitons in cubic-quintic nonlinear media. Phys Lett A 362 5-6 (2007) 505-510
4. Lü X., Zhu H.-W., Meng X.-H., Yang Z.-C., and Tian B. Soliton solutions and a Bäcklund transformation for a generalized nonlinear Schrödinger equation with variable coefficients from optical fiber communications. J Math Anal Appl 336 2 (2007) 1305-1315
5. Lü X., Zhu H.-W., Yao Z.-Z., Meng X.-H., Zhang C., Zhang C.-Y., et al. Multisoliton solutions in terms of double Wronskian determinant for a generalized variable-coefficient nonlinear Schödinger equation from plasma physics, arterial mechanics, fluid dynamics and optical communications. Ann Phys 323 8 (2008) 1947-1955
6. Tian B., and Gao Y.-T. Symbolic-computation study of the perturbed nonlinear Schrödinger model in inhomogeneous optical fibers. Phys Lett A 342 3 (2005) 228-236
7. Xu T., Li J., Zhang H.-Q., Zhang Y.-X., Hu W., Gao Y.-T., et al. Integrable aspects and applications of a generalized inhomogeneous N-coupled nonlinear Schrödinger system in plasmas and optical fibers via symbolic computation. Phys Lett A 372 12 (2008) 1990-2001
8. Yang R., Hao R., Li L., Li Z., and Zhou G. Dark soliton solution for higher-order nonlinear Schrödinger equations with variable coefficients. Opt Commun 242 1-3 (2004) 285-293
9. Zhang H. New exact complex traveling wave solutions to nonlinear Schrödinger equation. Commun Nonlinear Sci Numer Simul 14 3 (2009) 668-673
10. Zu H.-W., and Tian B. Bäcklund transformation in bilinear form for a higher-order nonlinear Schrödinger equation. Nonlinear Anal: Theory Methods Appl 69 11 (2008) 3706-3714