Abstract
In this work, dispersion, nonlinearity, gain factor associated with the pumping pulse, attenuation, and others – can be incorporated into the general equation for signal propagation in optical fibers through a laser resonator where the type and modulation depth of the saturable absorber directly affect pulse shaping and energy extraction. The equation is solved using the split-step Fourier transform method (SSFM), which requires creating a time and frequency lattice, slicing the resonator into small distances, and iteratively solving the equation for each segment until the end of the resonator is reached. The results showed that the energy increases with the effect of the pumping energy, which is represented by the g o factor. The pulse width initial T o and T2 modulated depth represent the effects of the change method on the oscillation of the factors resulting in pulses. Heavily doped fibers can enhance gain but may also introduce quenching effects. Optimal doping balances gain and energy extraction without degrading beam quality.
Acknowledgments
The authors thank Proof. Dr. Hussein B. AL-Husseini, Al-Ayen Iraqi University, Nassiriya, Iraq, for their cooperation in achieving these theoretical results. This work is supported by the Nassiriya Nanotechnology Research Laboratory (NNRL), Science College, University of Thi Qar, Iraq.
-
Research ethics: Not applicable.
-
Informed consent: Not applicable.
-
Author contributions: All the authors contributed equally in this work.
-
Use of Large Language Models, AI and Machine Learning Tools: None declared.
-
Conflicts of interest: There are no conflicts of interest to declare.
-
Research funding: The authors declare that no funds, grants, or other support were received during the preparation of this manuscript.
-
Data availability: Not applicable.
References
1. Abdullattif Ghalib, B, Al-Obaidi, SJ, Al-Khursan, AH. Modeling of synchronization in quantum dot semiconductor lasers. Opt Laser Technol 2013;48:453–60. https://doi.org/10.1016/j.optlastec.2012.11.021.Search in Google Scholar
2. Ibanez, GV. Continuous wave and pulsed erbium-doped fiber lasers for microwave photonics applications [Ph.D. thesis]. Valencia: Universidad Politecnica de Valencia; 2012.Search in Google Scholar
3. Caspary, R. Applied rare-earth spectroscopy for fiber laser optimization, dissertation thesis. Germany: Fakultät für Maschinenbau und Elektrotechnik der Technischen Universität Braunschweig; 2002.Search in Google Scholar
4. Al-Husseini, H, Al-Khursan, AH, Al-Dabagh, SY. III-nitride QD lasers. Open Nanosci 2009;3:1–11. https://doi.org/10.2174/1874140100903010001.Search in Google Scholar
5. Ülgüdür, C. Repetition-rate stabilization of a femtosecond stretched-spectrum fiber laser. Diss. Bilkent University; 2008.Search in Google Scholar
6. Mollenauer, L, Gordon, J. Solitons in optical fibers: fundamentals and applications. Academic Press; 2006.Search in Google Scholar
7. Kaminow, I, Koch, T. Optical fiber telecommunications IIIA. Holmdel, New Jersey: Lucent Technologies; 1997.Search in Google Scholar
8. Sennaroglu, A. Solid-state lasers and applications. CRC Press; 2006, 119.Search in Google Scholar
9. Irhaif, WK, Al Husseini, HB. Stability analysis and bifurcation in external cavity quantum dot semiconductor laser. In: 2nd International Scientific Conference of Al-Ayen University (ISCAU-2020). IOP conf. series: materials science and engineering; 2020, 928:072042 p.10.1088/1757-899X/928/7/072042Search in Google Scholar
10. Akhter, F, Ibrahimy, MI, Naji, AW, Siddiquei, HR. Modeling and characterization of all possible triple pass EDFA configurations. Int J Phys Sci 2012;7:2656–63. https://doi.org/10.5897/ijps12.172.Search in Google Scholar
11. Durairaj, V. Amplification in Ytterbium-doped fibers [M.Sc thesis]. Finland, Espoo: Alto university, School of Electrical Engineering; 2013.Search in Google Scholar
12. Premaratne, M, Agrawal, G. Light propagation in gain media optical amplifiers. Cambridge University Press; 2011.10.1017/CBO9780511973635Search in Google Scholar
13. Usechak, N. Mode locking of fiber lasers at high repetition rates. Diss. University of Rochester; 2006.Search in Google Scholar
14. Binh, L, Ngo, N. Ultra-fast fiber lasers: principles and applications with matlab models. Boca Raton: CRC Press. Taylor and Francis Group; 2011.Search in Google Scholar
15. Shaw, JK. Mathematical principles of optical fiber communications. In: CBMS-NSF regional conference series in applied mathematics. Society for Industrial and Applied Mathematics; 2004, 76.Search in Google Scholar
16. G Agrawal. Optical pulse propagation in doped fiber amplifiers. Phys Rev 1991;44: 7493. https://doi.org/10.1103/physreva.44.7493.Search in Google Scholar PubMed
17. Verdurmen, EJ. Optical time domain add-drop multiplexing employing fiber nonlinearities. Diss Abstr Int 2006;68.10.1364/OE.14.005114Search in Google Scholar PubMed
18. Milonni, PW, Eberly, JH. Laser physics. Hoboken, New Jersey, Canada: John Wiley and Sons, Inc.; 2010.10.1002/9780470409718Search in Google Scholar
19. Agrawal, GP. Applications of nonlinear fiber optics. Amsterdam: Elsevier Inc.; 2021.10.1016/B978-0-12-817040-3.00015-8Search in Google Scholar
20. Weiner, AM. Ultrafast optics. Hoboken: John Wiley and Sons; 2008, vol 72.10.1002/9780470473467Search in Google Scholar
21. Watak, M. Computational photonics an introduction with matlab. Cambridge University Press; 2013.10.1017/CBO9780511794247Search in Google Scholar
22. Eldamak, AM. High power linearly polarized fiber lasers in a linear cavity. Ryerson University; 2013.Search in Google Scholar
23. Mahdi, B. Numerical analysis of additive pulse mode locking fiber laser, thesis M.Sc. University of Technology Laser and Optoelectronics Engineering Department; 2009.Search in Google Scholar
© 2025 Walter de Gruyter GmbH, Berlin/Boston