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光空间孤子:历史概述与最新进展。

Optical spatial solitons: historical overview and recent advances.

机构信息

Department of Physics and Astronomy, San Francisco State University, San Francisco, CA 94132, USA.

出版信息

Rep Prog Phys. 2012 Aug;75(8):086401. doi: 10.1088/0034-4885/75/8/086401. Epub 2012 Jul 26.

Abstract

Solitons, nonlinear self-trapped wavepackets, have been extensively studied in many and diverse branches of physics such as optics, plasmas, condensed matter physics, fluid mechanics, particle physics and even astrophysics. Interestingly, over the past two decades, the field of solitons and related nonlinear phenomena has been substantially advanced and enriched by research and discoveries in nonlinear optics. While optical solitons have been vigorously investigated in both spatial and temporal domains, it is now fair to say that much soliton research has been mainly driven by the work on optical spatial solitons. This is partly due to the fact that although temporal solitons as realized in fiber optic systems are fundamentally one-dimensional entities, the high dimensionality associated with their spatial counterparts has opened up altogether new scientific possibilities in soliton research. Another reason is related to the response time of the nonlinearity. Unlike temporal optical solitons, spatial solitons have been realized by employing a variety of noninstantaneous nonlinearities, ranging from the nonlinearities in photorefractive materials and liquid crystals to the nonlinearities mediated by the thermal effect, thermophoresis and the gradient force in colloidal suspensions. Such a diversity of nonlinear effects has given rise to numerous soliton phenomena that could otherwise not be envisioned, because for decades scientists were of the mindset that solitons must strictly be the exact solutions of the cubic nonlinear Schrödinger equation as established for ideal Kerr nonlinear media. As such, the discoveries of optical spatial solitons in different systems and associated new phenomena have stimulated broad interest in soliton research. In particular, the study of incoherent solitons and discrete spatial solitons in optical periodic media not only led to advances in our understanding of fundamental processes in nonlinear optics and photonics, but also had a very important impact on a variety of other disciplines in nonlinear science. In this paper, we provide a brief overview of optical spatial solitons. This review will cover a variety of issues pertaining to self-trapped waves supported by different types of nonlinearities, as well as various families of spatial solitons such as optical lattice solitons and surface solitons. Recent developments in the area of optical spatial solitons, such as 3D light bullets, subwavelength solitons, self-trapping in soft condensed matter and spatial solitons in systems with parity-time symmetry will also be discussed briefly.

摘要

孤子,即非线性自陷波包,在光学、等离子体、凝聚态物理、流体力学、粒子物理甚至天体物理等众多不同领域都得到了广泛的研究。有趣的是,在过去的二十年中,非线性光学领域的研究和发现极大地推动和丰富了孤子和相关非线性现象的研究。虽然光学孤子在空间和时间域都得到了广泛的研究,但现在可以说,孤子的大部分研究主要是由光学空间孤子的研究推动的。这部分是由于这样一个事实,即虽然光纤系统中实现的时间孤子本质上是一维实体,但与其空间对应物相关的高维性在孤子研究中开辟了全新的科学可能性。另一个原因与非线性的响应时间有关。与时间光学孤子不同,空间孤子是通过利用各种非瞬时非线性来实现的,这些非线性包括光折变材料和液晶中的非线性,以及热效应、热泳和胶体悬浮液中的梯度力介导的非线性。这种多样性的非线性效应产生了许多否则无法想象的孤子现象,因为几十年来,科学家们一直认为孤子必须严格是理想克尔非线性介质中建立的立方非线性薛定谔方程的精确解。因此,不同系统中光学空间孤子的发现及其相关的新现象激发了人们对孤子研究的广泛兴趣。特别是,在光周期介质中研究非相干孤子和离散空间孤子,不仅导致了对非线性光学和光子学基本过程的理解的进展,而且对非线性科学的许多其他学科也产生了非常重要的影响。在本文中,我们对光学空间孤子进行了简要概述。本综述将涵盖各种与不同类型的非线性支持的自陷波相关的问题,以及各种类型的空间孤子,如光晶格孤子和表面孤子。还将简要讨论光学空间孤子领域的最新发展,如 3D 光子弹、亚波长孤子、软凝聚态中的自捕获以及具有奇偶时间对称的系统中的空间孤子。

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