Paper
8 July 2003 Dispersive optical bistability in unidirectional ring cavity
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Proceedings Volume 5036, Photonics, Devices, and Systems II; (2003) https://doi.org/10.1117/12.498518
Event: Photonics, Devices, and Systems II, 2002, Prague, Czech Republic
Abstract
The mathematical models of dispersive optical bistability in unidirectional ring cavity yield the transmitted intensity It as a function of the input intensity Iin with additional parameters (mirror reflectivity R and phase shift β). There are two feedback elements in this description: the energy (and, hence, also causal) feedback quantified by R and the purely causal feedback given by dependence of the phase shift on the transmitted power, β=β02It. The apparatus of causal diagrams method is used to represent and analyze phenomena in the ring cavity. The region of physically unstable states is marked by the condition tloop>1, where tloop is the transmission function of the feedback loop ItβIinIt present in the diagram. Besides the critical points defined by tloop=1 (which are linked to the existence of bistability), there are two conditions marked by tloop=0 in which the cavity state is insensitive to the values of R.
© (2003) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Fedor Srobar "Dispersive optical bistability in unidirectional ring cavity", Proc. SPIE 5036, Photonics, Devices, and Systems II, (8 July 2003); https://doi.org/10.1117/12.498518
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KEYWORDS
Bistability

Feedback loops

Phase shifts

Mirrors

Reflectivity

Nonlinear optics

Mathematical modeling

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