157 research outputs found
Delayed feedback control of self-mobile cavity solitons
Control of the motion of cavity solitons is one the central problems in
nonlinear optical pattern formation. We report on the impact of the phase of
the time-delayed optical feedback and carrier lifetime on the self-mobility of
localized structures of light in broad area semiconductor cavities. We show
both analytically and numerically that the feedback phase strongly affects the
drift instability threshold as well as the velocity of cavity soliton motion
above this threshold. In addition we demonstrate that non-instantaneous carrier
response in the semiconductor medium is responsible for the increase in
critical feedback rate corresponding to the drift instability
Dynamics of quantum-dot mode-locked lasers with optical injection
We present the dynamics of quantum-dot passively mode-locked semiconductor lasers under optical injection. We discuss the benefits of various configurations of the master source including single, dual, and multiple coherent frequency sources. In particular, we demonstrate that optical injection can improve the properties of the slave laser in terms of time-bandwidth product, optical linewidth, and timing jitter
Dynamics of a class A nonlinear mirror mode-locked laser
Using a delay differential equation model we study theoretically the dynamics
of a unidirectional class-A ring laser with a nonlinear amplifying loop mirror.
We perform linear stability analysis of the CW regimes in the large delay limit
and demonstrate that these regimes can be destabilized via modulational and
Turing-type instabilities, as well as by an instability leading to the
appearance of square-waves. We investigate the formation of square-waves and
mode-locked pulses in the system. We show that mode-locked pulses are
asymmetric with exponential decay of the trailing edge in positive time and
faster-than-exponential (super-exponential) decay of the leading edge in
negative time. We discuss asymmetric interaction of these pulses leading to a
formation of harmonic mode-locked regimes.Comment: 9 pages
Time resolved pattern evolution in a large aperture laser
We have measured quasi-instantaneous transverse patterns in a broad aperture
laser. Non-ordered patterns yielding to boundary determined regular structures
in progressive time-integrated recording are observed. The linear analysis and
numerical integration of the full Maxwell-Bloch equations allow us to interpret
the features of the experiment. We show that this system being far from
threshold cannot be fully understood with a perturbative model.Comment: 7 pages, 5 GIF figures . To be published in Phys. Rev. Let
Low-frequency fluctuations in a semiconductor laser with phase conjugate feedback
We analyze the dynamics of a semiconductor laser with phase conjugate optical feedback, using numerical simulations based on rate equations for the complex amplitude of the electric field and the carrier density. From this analysis we observe the presence of low-frequency fluctuations which are similar to those observed in a semiconductor laser with conventional optical feedback. The similarities and differences between phase conjugate and conventional optical feedback are discussed, and a mechanism for the appearance of low-frequency fluctuations in a semiconductor laser with phase conjugate feedback is suggested
Antiphase dynamics in a multimode semiconductor laser with optical injection
A detailed experimental study of antiphase dynamics in a two-mode
semiconductor laser with optical injection is presented. The device is a
specially designed Fabry-Perot laser that supports two primary modes with a THz
frequency spacing. Injection in one of the primary modes of the device leads to
a rich variety of single and two-mode dynamical scenarios, which are reproduced
with remarkable accuracy by a four dimensional rate equation model. Numerical
bifurcation analysis reveals the importance of torus bifurcations in mediating
transitions to antiphase dynamics and of saddle-node of limit cycle
bifurcations in switching of the dynamics between single and two-mode regimes.Comment: 7 pages, 9 figure
Effect of chromatic dispersion on multimode laser dynamics: Delay differential model
A set of differential equations with distributed delay is derived for modeling of multimode ring lasers with intracavity chromatic dispersion. Analytical stability analysis of continuous wave regimes is performed and it is demonstrated that sufficiently strong anomalous dispersion can destabilize these regimes
Dispersive time-delay dynamical systems
We present a theoretical approach to model the dynamics of a dispersive nonlinear system using a set of delay differential equations with distributed delay term. We illustrate the use of this approach by considering a frequency swept laser comprimising a semiconductor optical amplifier (SOA), a tunable bandpass filter and a long dispersive fiber delay line. We demonstrate that this system exhibits a rich spectrum of dynamical behaviors which are in agreement with the experimental observations. In particular, the multimode modulational instability observed experimentally in the laser in the anomalous dispersion regime and leading to a turbulent laser output was found analytically in the limit of large delay time
Dynamics of traveling waves in the transverse section of a laser
We analyze the general features of the formation and interaction of transverse traveling waves and the appearance of filamentation in broad area semiconductor lasers with current profiling. For small apertures, the emitted profile is symmetric consisting of two counterpropagating transverse traveling waves, both emanating from the center of the device. For larger apertures, the emission becomes asymmetric as one of the traveling waves expands to occupy an increased area while the other occupies the remaining, smaller spatial region. In both devices, the pattern becomes unstable at higher injection currents due to optical filamentation, although an intermediate state is present in the wider device whereby the dominant wave undergoes a Hopf bifurcation before filamentation occurs
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Dispersive time-delay dynamical systems
We present a theoretical approach to model the dynamics of a dispersive
nonlinear system using a set of delay differential equations with distributed
delay term. We illustrate the use of this approach by considering a frequency
swept laser comprising a semiconductor optical amplifier (SOA), a tunable
bandpass filter and a long dispersive fiber delay line. We demonstrate that
this system exhibits a rich spectrum of dynamical behaviors which are in
agreement with the experimental observations. In particular, the multimode
modulational instability observed experimentally in the laser in the
anomalous dispersion regime and leading to a turbulent laser output was found
analytically in the limit of large delay time
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