This thesis investigates the dynamics of passively mode-locked semiconductor lasers, with a focus on the influence of optical feedback on the noise characteristics. The results presented here are important for improving the performance of passively mode-locked semiconductor lasers and, at the same time, are relevant for understanding delay-systems in general. The semi-analytic results developed are applicable to a broad range of oscillatory systems with time-delayed feedback, making the thesis of relevance to various scientific communities. Passively mode-locked lasers can produce pulse trains and have applications in the contexts of optical clocking, microscopy and optical data communication, among others. Using a system of delay differential equations to model these devices, a combination of numerical and semi-analytic methods is developed and used to characterize this system.
This thesis investigates the dynamics of passively mode-locked semiconductor lasers, with a focus on the influence of optical feedback on the noise characteristics. The results presented here are important for improving the performance of passively mode-locked semiconductor lasers and, at the same time, are relevant for understanding delay-systems in general. The semi-analytic results developed are applicable to a broad range of oscillatory systems with time-delayed feedback, making the thesis of relevance to various scientific communities. Passively mode-locked lasers can produce pulse trains and have applications in the contexts of optical clocking, microscopy and optical data communication, among others. Using a system of delay differential equations to model these devices, a combination of numerical and semi-analytic methods is developed and used to characterize this system.
Nominated as an outstanding PhD thesis by the Technical University Berlin, Berlin, Germany Investigates mode-locked laser dynamics over a wide range of feedback delay times to address the strong influence of the feedback phase for short delay times Also addresses the multi-stability and noise-induced modulations which arise for long feedback delay times Employs a combination of numerical integration, path continuation, and semi-analytic methods Derives a simple formula for the feedback dependence of the timing jitter Includes supplementary material: sn.pub/extras
Lina Jaurigue
Passive Mode-locking Semiconductor Lasers Optical Feedback Time-delayed Feedback Timing Jitter Delay Differential Equations Bifurcation Analysis Noise-induced Modulations