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THEORY OF CAVITY SOLITONS

机译:洞穴孤子理论

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摘要

The existence and dynamical and other properties of cavity solitons are reviewed. These are bright, stable, non-diffracting spots of light in a driven optical cavity. The cavity must contain a nonlinear medium, but cavity solitons are supported by many media which do not support ordinary (propagating) spatial solitons. We use the Kerr cavity as a first example to describe methods to find them and analyse their stability. We demonstrate a sizeable domain of stability of two-dimensional cavity solitons in a Kerr cavity. Some other cavity soliton systems are briefly described. We show that cavity solitons have properties interesting for applications to optical information processing. Semiconductor microresonators are particularly promising, and we outline some results from models of such systems.
机译:综述了腔孤子的存在和动力学和其他性质。这些是在从动光学腔中的光亮,稳定,非衍射的光斑点。腔必须含有非线性介质,但是腔孤子由许多介质负载,其不支持普通(繁殖)空间孤子。我们将kerr腔作为第一个例子来描述找到它们的方法并分析它们的稳定性。我们展示了克尔腔中的二维腔孤子稳定性的相当化结构。简要描述了一些其他腔孤子系统。我们表明腔孤子有利于应用于光学信息处理的性质。半导体微谐振器特别有前途,我们概述了这种系统的模型的一些结果。

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