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首页> 外文期刊>Journal of the Optical Society of America, B. Optical Physics >Second-harmonic generation from periodic arrays of arbitrary shape plasmonic nanostructures: A surface integral approach
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Second-harmonic generation from periodic arrays of arbitrary shape plasmonic nanostructures: A surface integral approach

机译:从任意形状的等离激元纳米结构的周期阵列产生二次谐波:表面积分法

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摘要

A surface integral formulation for the second-harmonic generation (SHG) from periodic metallic-dielectric nanostructures is described. This method requires the discretization of the scatterers' surface in the unit cell only. All the physical quantities involved in this problem are derived in the unit cell by applying specific periodic boundary conditions both at the fundamental and the second-harmonic (SH) frequencies. Both the fundamental and the SH electric fields are computed using the method of moments and periodic Green's function evaluated with the Ewald's method. The accuracy of the method is carefully assessed using two specific cases, namely the surface plasmon enhancement of SHG from a gold film and the SHG from L-shaped nanoparticle arrays. These two examples emphasize the accuracy and versatility of the proposed method, which can be applied to a broad range of periodic metallic structures, including plasmonic arrays on arbitrary substrates and metamaterials.
机译:描述了用于从周期性金属介电纳米结构产生第二谐波(SHG)的表面积分配方。此方法仅需要散布散布在单位晶格中的表面。通过在基频和次谐波(SH)频率上应用特定的周期性边界条件,可以在单位单元中得出与该问题有关的所有物理量。基本电场和SH电场都是使用矩量法计算的,并且使用Ewald方法评估了周期格林函数。使用两种特定情况仔细评估了该方法的准确性,即金膜SHG的表面等离激元增强和L形纳米粒子阵列的SHG的表面等离激元增强。这两个示例强调了所提出方法的准确性和多功能性,该方法可应用于广泛的周期性金属结构,包括任意衬底和超材料上的等离激元阵列。

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