全光子晶体法布里-普氏腔中的布洛赫腔孤子

R. Iliew, C. Etrich, K. Staliūnas, F. Lederer, O. Egorov
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摘要

近年来,人们对光子晶体(PhCs)越来越感兴趣,这也导致了非线性的应用,包括二阶和三阶非线性。在PhCs中,光的传播特性可以被调整到比均匀介质更大的范围。最近提出了一种全光子晶体法布里-珀罗谐振器,其中腔和反射镜都由PhCs[1]组成(见图1(a)所示的结构)。由于内部PhC工作在亚衍射区,获得了与角度无关的线性传输[1]和双稳性[2]。最近,在弱二维周期介质调制的情况下,利用这种非线性谐振腔的特殊性质,获得了具有新性质[3]的布洛赫腔孤子。空腔孤子作为一种自定域非线性结构,可以在未来的器件[4]中用作光存储单元。
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Bloch cavity solitons in an all-photonic crystal Fabry-Pérot cavity
The growing interest in photonic crystals (PhCs) over the last years has led also to nonlinear applications, both with second-order and third-order nonlinearities. In PhCs the properties of light propagation can be tailored to a much wider extent than in homogeneous dielectrics. Recently an all-photonic crystal Fabry-Perot resonator was proposed, where the cavity and mirrors both comprise PhCs [1] (see structure shown in Fig. 1(a)). Because the interior PhC is operating in the subdiffractive regime, angle-independent linear transmission [1] and bistability were obtained [2]. Recently, in the case of a weak 2D periodic dielectric modulation, the peculiar properties of such a nonlinear resonator were used to obtain Bloch cavity solitons with novel properties [3]. Cavity solitons as self-localized nonlinear structures can be used as optical memory cells in future devices [4].
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