2 research outputs found
Notes on Dynamics of an External Cavity Semiconductor Lasers
Dynamics of external cavity semiconductor lasers is known to be a complex and
uncontrollable phenomenon. Due to the lack of experimental studies on the
nature of the external cavity semiconductor lasers, there is a need to
theoretically clarify laser dynamics. The stability of laser dynamics in the
present paper, is analyzed through plotting the Lyapunov exponent spectra,
bifurcation diagrams, phase portrait and electric field intensity time series.
The analysis is preformed with respect to applied feedback phase ,
feedback strength and the pump current of the laser. The main argument
of the paper is to show that the laser dynamics can not be accounted for
through simply a bifurcation diagram and single-control parameter. The
comparison of the obtained results provides a very detailed picture of the
qualitative changes in laser dynamics.Comment: 7 pages, 34 figure
Implementation of electro-optic amplitude modulator in the external cavity of semiconductor laser for generation of periodic sates and chaos control
In this paper, by placing the electro optical modulator (EOM) into the external cavity of the semiconductor laser (SL) and amplitude modulation of the optical feedback, the dynamical variation of the output intensity of the laser has been studied. This is analyzed numerically via bifurcation and time series diagrams with respect to the applied amplitude modulation index, and modulation voltage frequency of the EOM. It has been shown that, by modulating the amplitude of the optical feedback beam, various changes in the types of the dynamics of can be observed, and various periodic states can be generated. This makes it possible to receive the desired dynamics without any variations in the main parameters of the SL. Also, in present study, a method of chaos control in the SL has been presented based on EOM in the external cavity. The obtained results confirm that based on this method the chaotic dynamics can be controlled single-periodic dynamic