This article is cited in 1 scientific paper (total in 1 paper)
Stability of CW Solutions of the FDML Laser
A. A. Kashchenko
P. G. Demidov Yaroslavl State University, Sovetskaya str., 14, Yaroslavl, 150000, Russia
The problem of existense and stability of continuous wave (CW) solutions $R\exp(i\Lambda t)$ of a Fourier Domain Mode Locking laser model is studied. This model consists of two differential equations with delay. The delay is sufficiently large. It is nessesary for the existense of CW solutions of this model that parameters determining the "main part" of solution must lie on a certain curve ($\Gamma(\kappa,g_0)$). Sufficient conditions of stability of CW solutions for all sufficiently large values of delay are found. The location of stability regions on $\Gamma(\kappa,g_0)$ is studied. In the case of zero linewidth enhancement factor $\alpha$ for all values of parameters of the linear attenuation factor per cavity round trip $\kappa$ and the linear unsaturated gain parameter $g_0$ the number of stability regions and their boundaries on $\Gamma(\kappa,g_0)$ are found analytically. The comparison of location of stability regions on $\Gamma(\kappa,g_0)$ in tha case of zero $\alpha$ and nonzero $\alpha$ is made.
FDML laser, small parameter, large delay, stability, continuous wave.
PDF file (2632 kB)
A. A. Kashchenko, “Stability of CW Solutions of the FDML Laser”, Model. Anal. Inform. Sist., 21:3 (2014), 35–54
Citation in format AMSBIB
\paper Stability of CW Solutions of the FDML Laser
\jour Model. Anal. Inform. Sist.
Citing articles on Google Scholar:
Related articles on Google Scholar:
This publication is cited in the following articles:
A. A. Kaschenko, “Ustoichivost nepreryvnykh voln dlya modeli poluprovodnikovogo lazera s bolshim zapazdyvaniem”, Model. i analiz inform. sistem, 22:3 (2015), 420–438
|Number of views:|