首页> 外文期刊>Optics Communications: A Journal Devoted to the Rapid Publication of Short Contributions in the Field of Optics and Interaction of Light with Matter >Multipolar resonant particle modes as elementary excitations in chain waveguides: Theory, dispersion relations and mathematical modeling
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Multipolar resonant particle modes as elementary excitations in chain waveguides: Theory, dispersion relations and mathematical modeling

机译:多极共振粒子模式作为链波导中的基本激发:理论,色散关系和数学建模

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摘要

In the framework of linear electrodynamics, the theory of the resonant interaction of multipolar modes in the many body system and associated numerical techniques are proposed in the present paper. The theory rests upon certain integral field equations derived on the basis of the Stratton-Chu integral transforms, the Atkinson-Wilcox and multipole expansions. For the case of spherical geometry of the bodies, the half part of these field equations is reduced to a set of closed form dispersion relations which describe the excitation of nonradiating modes in the particle cluster of arbitrary complexity. For clusters with developed translation symmetry, we propose the method for solving the field equations which is characterized by an effective numerical scaling. For perfectly periodic one dimensional systems (chains), this scaling has a linear character. On the basis of the proposed theory and numerical technique the method of synthesis of chain plasmonic waveguides with low radiation losses is considered. Different checks targeted on the verification of the approaches are fulfilled.
机译:在线性电动力学的框架下,本文提出了多体系统中多极模式共振相互作用的理论以及相关的数值技术。该理论基于在Stratton-Chu积分变换,Atkinson-Wilcox和多极展开式的基础上得出的某些积分场方程。对于物体的球形几何形状,这些场方程的一半简化为一组封闭形式的色散关系,该关系描述了任意复杂性的粒子簇中非辐射模式的激发。对于具有平移对称性的聚类,我们提出了一种以有效数值缩放为特征的场方程求解方法。对于完全周期性的一维系统(链),此缩放比例具有线性特征。在提出的理论和数值技术的基础上,考虑了低辐射损耗的链式等离激元波导的合成方法。完成了针对方法验证的不同检查。

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