Soliton laser: Geometry and stability
@article{Okulov2000SolitonLG,
title={Soliton laser: Geometry and stability},
author={A. Okulov},
journal={Optics and Spectroscopy},
year={2000},
volume={89},
pages={131-133}
}It is shown that by properly choosing the geometry of mirrors and the arrangement of nonlinear elements in a confocal nonlinear optical microresonator with gain and losses, spatially localized wave structures, which are stable with respect to a broad class of perturbations, can be excited.
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SHOWING 1-10 OF 13 REFERENCES
Optical Bistability and Hysteresis in Distributed Nonlinear Systems
- 1997
Bazhenov, V
- 1806
Optical bullet holes: Robust controllable localized states of a nonlinear cavity.
- Physics, Medicine
- 1996
296
SPATIAL SOLITON LASER : LOCALIZED STRUCTURES IN A LASER WITH A SATURABLE ABSORBER IN A SELF-IMAGING RESONATOR
- Physics
- 1997
148
Solitary waves as fixed points of infinite-dimensional maps for an optical bistable ring cavity: Analysis
- Physics
- 1988
13
