Department of Optics P. M. Duffieux, FEMTO-ST Institute, University of Franche-Comté, UMR CNRS 6174, 16 route de Gray, 25030 Besançon cedex, France.
Philos Trans A Math Phys Eng Sci. 2013 Aug 19;371(1999):20120464. doi: 10.1098/rsta.2012.0464. Print 2013 Sep 28.
Nonlinear delay dynamics have found during the last 30 years a particularly prolific exploration area in the field of photonic systems. Besides the popular external cavity laser diode set-ups, we focus in this article on another experimental realization involving electro-optic (EO) feedback loops, with delay. This approach has strongly evolved with the important technological progress made on broadband photonic and optoelectronic devices dedicated to high-speed optical telecommunications. The complex dynamical systems performed by nonlinear delayed EO feedback loop architectures were designed and explored within a huge range of operating parameters. Thanks to the availability of high-performance photonic devices, these EO delay dynamics led also to many successful, efficient and diverse applications, beyond the many fundamental questions raised from the observation of experimental behaviours. Their chaotic motion allowed for a physical layer encryption method to secure optical data, with a demonstrated capability to operate at the typical speed of modern optical telecommunications. Microwave limit cycles generated in similar EO delay oscillators showed significantly improved spectral purity thanks to the use of a very long fibre delay line. Last but not least, a novel brain inspired computational principle has been recently implemented physically in photonics for the first time, again on the basis of an EO delay dynamical system. In this latter emerging application, the computed result is obtained by a proper 'read-out' of the complex nonlinear transients emerging from a fixed point, the transient being issued by the injection of the information signal to be processed.
在过去的 30 年中,非线性时滞动力学在光子系统领域中成为了一个特别活跃的研究领域。除了流行的外腔激光二极管设置外,本文还重点介绍了另一种涉及电光(EO)反馈环和时滞的实验实现。随着用于高速光通信的宽带光子学和光电设备的重要技术进步,这种方法得到了极大的发展。在广泛的工作参数范围内,设计和探索了由非线性时滞 EO 反馈环结构实现的复杂动力系统。由于高性能光子器件的可用性,这些 EO 时滞动力学除了提出了许多从观察实验行为中提出的基本问题之外,还导致了许多成功、高效和多样化的应用。它们的混沌运动提供了一种物理层加密方法来保护光学数据,并且已经证明可以在现代光通信的典型速度下运行。在类似的 EO 延迟振荡器中产生的微波极限环由于使用了非常长的光纤延迟线,因此具有显著提高的光谱纯度。最后但同样重要的是,最近首次在光子学中物理上实现了一种新的基于大脑启发的计算原理,再次基于 EO 时滞动力系统。在这个新的新兴应用中,通过从固定点“读取”由注入要处理的信息信号引起的复杂非线性瞬态来获得计算结果。