Chaotic Mode-locking of Chirped-pulse Oscillators


Chaotic mode-locking of chirped-pulse oscillator has been analyzed on the basis of generalized nonlinear cubic-quintic complex Ginzburg-Landau equation. It has been shown, that the chirped solitary pulse can be stabilized against the vacuum excitation, if the fourth-order dispersion is nonzero and positive. However, the pulse evolves chaotically, if the dispersion reaches some threshold value.

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@inproceedings{Kalashnikov2009ChaoticMO, title={Chaotic Mode-locking of Chirped-pulse Oscillators}, author={Vladimir L. Kalashnikov}, year={2009} }