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- W4226196782 abstract "Frequency-modulated (FM) combs with a linearly-chirped frequency and nearly constant intensity occur naturally in certain laser systems; they can be most succinctly described by a nonlinear Schrödinger equation with a phase potential. In this work, we perform a comprehensive analytical study of FM combs in order to calculate their salient properties. We develop a general procedure that allows mean-field theories to be constructed for arbitrary sets of master equations, and as an example consider the case of reflective defects. We derive an expression for the FM chirp of arbitrary Fabry-Perot cavities-important for most realistic lasers-and use perturbation theory to show how they are affected by finite gain bandwidth and linewidth enhancment in fast gain media. Lastly, we show that an eigenvalue formulation of the laser's dynamics can be useful for characterizing all of the stable states of the laser: the fundamental comb, the continuous-wave solution, and the harmonic states." @default.
- W4226196782 created "2022-05-05" @default.
- W4226196782 creator A5043562693 @default.
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- W4226196782 date "2022-02-04" @default.
- W4226196782 modified "2023-09-30" @default.
- W4226196782 title "Analytical theory of frequency-modulated combs: generalized mean-field theory, complex cavities, and harmonic states" @default.
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- W4226196782 doi "https://doi.org/10.1364/oe.445570" @default.
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