Optical solitons in birefringent fibers with four-wave mixing by extended trial equation method

Rferences:

1. Bhrawy, A.H., Alshaery, A.A., Hilal, E.M., Savescu, M., Milovic, D., Khan, K.R., Mahmood, M.F., Jovanoski Z., and Biswas, A. Optical solitons in birefringent _bers with spatio-temporal dispersion", Optik, 125(17), pp. 4935{4944 (2014).
2. Biswas, A. and Konar, S., Introduction to Non-Kerr Law Optical Solitons, CRC Press, Boca Raton, FL. USA (2006).
3. Biswas, A., Khan, K.R., Rahman, A., Yildirim, A., Hayat, T., and Aldossary, O.M. Bright and dark optical solitons in birefringent fibers with Hamiltonian perturbations and Kerr law nonlinearity", Journal of Optoelectronics and Advanced Materials, 14(7{8), pp. 571{576 (2012).
4. Biswas, A., Yildirim, Y., Yasar, E., Zhou, Q., Moshokoa, S.P., and Belic, M. Optical solitons with di_erential group delay and four-wave mixing using two integration procedures", Optik, 167, pp. 170{188 (2018).
5. Biswas, A., Ekici, M., Sonmezoglu, A., and Babatin, M.M. Optical solitons in birefringent _bers with weak nonlocal nonlinearity and four-wave mixing by extended trial equation method", Optik, 166, pp. 285{ 293 (2018). 6. Cheng, C.H. and Wang, S. Imperfect antireection coating e_ect reduction schemes for birefringent interleaver and optical communication systems", Optics & Laser Technology, 40(8), pp. 1072{1077 (2008). 7. El-Bakary, M.A. An interferometric method for determining the mean refractive indices of highly birefringent _bres", Optics & Laser Technology, 42(6), pp. 1004{1009 (2010). 8. Ekici, M., Mirzazadeh, M., and Eslami, M. Solitons and other solutions to Boussinesq equation with power law nonlinearity and dual dispersion", Nonlinear Dynamics, 84(2), pp. 669{676 (2016). 9. Ekici, M., Sonmezoglu, A., Zhou, Q., Moshokoa, S.P., Ullah, M.Z., Biswas, A., and Belic, M. Optical solitons with DWDM technology and four-wave mixing by extended trial equation method", Superlattices and Microstructures, 107, pp. 254{266 (2017). 10. Ekici, M., Zhou, Q., Sonmezoglu, A., Moshokoa, S.P., Ullah, M.Z., Biswas, A., and Belic, M. Solitons in magneto-optic waveguides by extended trial function scheme", Superlattices and Microstructures, 107, pp. 197{218 (2017). 11. Girgis, L., Milovic, D., Konar, S., Yildirim, A., Jafari, H., and Biswas, A. Optical Gaussons in birefringent _bers and DWDM systems with inter-modal dispersion", Romanian Reports in Physics, 64(3), pp. 663{ 671 (2012). 12. Guo, R. and Hao, H-Q. Breathers and localized solitons for the Hirota-Maxwell-Bloch system on constant backgrounds in erbium doped _bers", Annals of Physics, 344, pp. 10{16 (2014). 13. Gurefe, Y., Misirli, E., Sonmezoglu, A., and Ekici, M. Extended trial equation method to generalized nonlinear partial di_erential equations", Applied Mathematics and Computation, 219, pp. 5253{5260 (2013). 14. Hao, H-Q., Guo, R., and Zhang, J-W. Modulation instability, conservation laws and soliton solutions for an inhomogeneous discrete nonlinear Schrodinger equation", Nonlinear Dynamics, 88(3), pp. 1615{1622 (2017). 15. He, J.S., Xu, S., Porsezian, K., Dinda, P.T., Mihalache, D., Malomed, B.A., and Ding, E. Handling shocks and rogue waves in optical _bers", Romanian Journal of Physics, 62, p. 203 (2017). 16. Korneev, N. Polarization chaos in nonlinear birefringent resonators", Optics Communications, 211(1{6), pp. 153{157 (2002). 17. Liu, C.S. Representations and classi_cation of traveling wave solutions to sinh-Gordon equation", Communications in Theoretical Physics, 49(1), pp. 153{158 (2008). 18. Liu, C.S. Applications of complete discrimination system for polynomial for classi_cations of traveling wave solutions to nonlinear di_erential equations", Computer Physics Communications, 181(2), pp. 317{ 324 (2010). 19. Massaro, A., Cingolani, R., Vittorio, M.D., and Passaseo, A. Bragg reector by means of the form birefringence e_ect in dielectric rings", Superlattices and Microstructures, 47(1), pp. 219{224 (2010). 20. Mihalache, D. Multidimensional localized structures in optical and matter-wave media: A topical survey of recent literature", Romanian Reports in Physics, 69, p. 403 (2017). 21. McKinstrie, C.J., Kogelnik, H., Jopson, R.M., Radic, S., and Kanaev, A.V. Four-wave mixing in _bers with random birefringence", Optics Express, 12(10), pp. 2033{2055 (2004). A. Biswas et al./Scientia Iranica, Transactions D: Computer Science & ... 27 (2020) 3035{3052 3051 22. Millot, G. Multiple four-wave mixing-induced modulational instability in highly birefringent _bers", Optics Letters, 26(18), pp. 1391{1393 (2001). 23. Milovic, D. and Biswas, A. Bright and dark solitons in optical _bers with parabolic law nonlinearity", Serbian Journal of Electrical Engineering, 10(3), pp. 365{370 (2013). 24. Savescu, M., Bhrawy, A.H., Hilal, E.M., Alshaery, A.A., and Biswas, A. Optical solitons in birefringent _bers with four-wave mixing for Kerr law nonlinearity", Romanian Journal of Physics, 59, pp. 582{589 (2014). 25. Savescu, M., Bhrawy, A.H., Hilal, E.M., Alshaery, A.A., Moraru, L., and Biswas, A. Optical solitons in birefringent _bers with four-wave mixing for parabolic law nonlinearity", Optoelectronics and Advanced Materials, 9(1{2), pp. 10{13 (2015). 26. Savescu, M., Alshaery, A.A., Hilal, E.M., Bhrawy, A.H., Zhou, Q., and Biswas, A. Optical solitons in DWDM system with four-wave mixing", Optoelectronics and Advanced Materials - Rapid Communications, 9(1{2), pp. 14{19 (2015). 27. Sun, W.R., Tian, B., Wang, Y.F., and Zhen, H.L. Dark single- and double-hump vector solitons of the coupled higher-order nonlinear Schr(odinger equations in the birefringent or two{mode _bers", Optics Communications, 335, pp. 237{244 (2015). 28. Wazwaz, A.M., Partial Di_erential Equations and Solitary Waves Theory, Springer Verlag, New York, NY, USA (2009). 29. Zhao, X-J., Guo, R., and Hao, H-Q. N-fold Darboux transformation and discrete soliton solutions for the discrete Hirota equation", Applied Mathematics Letters, 75, pp. 114{120 (2018). 30. Zhou, Q., Ekici, M., Sonmezoglu, A., Mirzazadeh, M., and Eslami, M. Optical solitons with Biswas- Milovic equation by extended trial equation method", Nonlinear Dynamics, 84(4), pp. 1883{1900 (2016).