RUS  ENG
Full version
JOURNALS // Modelirovanie i Analiz Informatsionnykh Sistem

Model. Anal. Inform. Sist., 2015, Volume 22, Number 3, Pages 420–438 (Mi mais450)

Stability of CW solutions of semiconductor laser with large delay
A. A. Kashchenko

References

1. Kashchenko A. A., “Stability of the Simplest Periodic Solutions in the Stuart-Landau Equation with Large Delay”, Automatic Control and Computer Sciences, 47:7 (2013), 566–570  mathnet  elib
2. Kashchenko A. A., “Ustoychivost nepreryvnykh voln dlya modeli FDML lazera”, Modelirovanie i analiz informatsionnykh sistem, 21:3 (2014), 35–54 (in Russian)  mathnet  elib
3. Kashchenko A., “Stability of continuous wave solutions of one laser model with large delay”, Regular and Chaotic Dynamics, 20:2 (2015), 173–183  mathnet  mathscinet  zmath  isi
4. Reddy D. V. R., Sen A., Johnston G. L., “Time delay effects on coupled limit cycle oscillators at Hopf bifurcation”, Physica D, 129 (1999), 15–34  mathscinet  zmath
5. Reddy D. V. R., Sen A., Johnston G. L., “Dynamics of a limit cycle oscillator under time delayed linear and nonlinear feedbacks”, Physica D, 144 (2000), 335–357  mathscinet  zmath
6. Slepneva S., Kelleher B., O'Shaughnessy B., Hegarty S. P., Vladimirov A. G., Huyet G., “Dynamics of Fourier domain mode-locked lasers”, Opt. Express, 21 (2013), 19240–19251  isi  elib
7. Vladimirov A. G., Turaev D., “Model for passive mode-locking in semiconductor lasers”, Phys. Rev. A, 72 (2005), 033808  isi  elib
8. Vladimirov A., Turaev D., Kozyreff G., “Delay differential equations for mode-locked semiconductor lasers”, Opt. Lett., 29 (2004), 1221–1223  isi
9. Vladimirov A., Turaev D., “A new model for a mode-locked semiconductor laser”, Radiophysics and Quantum Electronics, 47 (2004), 769–776
10. Lang R., Kobayashi K., “External optical feedback effects on semiconductor injection laser properties”, Quantum Electronics, 16:3 (1980), 347–355  isi
11. Mork J., Tromborg B., Mark J., “Chaos in semiconductor lasers with optical feedback: theory and experiment”, J. Quant. Electr., 28 (1992), 93–108
12. Tartwijk G., Lenstra D., “Semiconductor lasers with optical injection and feedback”, Quantum. Semiclass. Opt., 7 (1995), 87–143
13. Jun Y., Hua L., McInerney J. G., “Period-doubling route to chaos in a semiconductor laser with weak optical feedback”, Phys. Rev. A, 47 (1993), 2249–2252  isi
14. Fischer I., Hess O., Elsasser W., Gobel E., “High-dimensional chaotic dynamics of an external cavity semiconductor laser”, Phys. Rev. Lett., 73 (1994), 2188–2191  isi
15. Sano T., “Antimode dynamics and chaotic itinerancy in the coherent collapse of semiconductor lasers with optical feedback”, Phys. Rev. A, 50 (1994), 2719–2726
16. Ritter A., Haug H., “Theory of laser diodes with weak optical feedback. I: Small-signal analysis and side-mode spectra”, JOSA B, 10 (1993), 130–144
17. Heil T., Fischer I., Elsasser W., “Influence of amplitude-phase coupling on the dynamics of semiconductor lasers subject to optical feedback”, Phys. Rev. A, 60 (1999), 634–640  isi
18. Huyet G., Balle S., Giudici M., Green C., Giacomelli G., Tredicce J. R., “Low frequency fluctuations and multimode operation of a semiconductor laser with optical feedback”, Opt. Commun., 149 (1999), 341–347  isi
19. Levine A. M., Tartwijk G. H. M., Lenstra D., Erneux T., “Diode lasers with optical feedback: Stability of the maximum gain mode”, Phys. Rev. A, 52 (1995), 3436–3439
20. Lythe G., Erneux T., “Low pump limit of the bifurcation to periodic intensities in a semiconductor laser subject to external optical feedback”, Phys. Rev. A, 55 (1997), 4443–4448  isi
21. Grigorieva E. V., “Quasiperiodicity in Lang–Kobayashi model of lasers with delayed optical feedback”, Nonlinear Phenomena in Complex Systems, 4 (2001), 333–340
22. Vasileva A. B., Butuzov V. F., Asimptoticheskie razlozheniya resheniy singulyarno vozmushchennykh uravneniy, Nauka, M., 1973 (in Russian)  mathscinet
23. Wu J., Theory and Applications of Partial Functional Differential Equations, Springer, 1996  mathscinet  zmath


© Steklov Math. Inst. of RAS, 2026