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Statistical theory of multiple scattering of waves applied to three-dimensional layered photonic crystals

机译:应用于三维层状光子晶体的波的多重散射统计理论

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On the basis of the statistical theory of multiple scattering of waves, we offer a numerical approach to calculate coherent transmission and reflection for the three-dimensional (3-D) photonic crystals that consist of partially disordered dielectric spheres. With the proposed scheme, which we call the transfer-matrix (TM) method with quasi-crystalline approximation (QCA), we consider a quasi-regular 3-D assembly of particles as a stack of close-packed monolayers with a short-range ordering. Single-scattering characteristics are determined by Mie theory. Lateral electrodynamic coupling between the particles of a monolayer is treated in the QCA. Multibeam interference between monolayers is described in a manner analogous to the TM technique. We apply the TM-QCA calculation technique to study two revealed effects: (1) short-wavelength attenuation due to particles of finite sizes and (2) nonmonotonic dependence of the pseudogap depth on the particle size, refractive-index contrast, and intermonolayer distances. (C) 2004 Optical Society of America.
机译:基于波的多次散射的统计理论,我们提供了一种数值方法来计算由部分无序介电球组成的三维(3-D)光子晶体的相干透射和反射。通过提出的方案,我们称其为具有准晶体近似(QCA)的转移矩阵(TM)方法,我们将准准3D粒子组装视为具有短程密堆积单层的堆栈订购。单散射特性由米氏理论确定。在QCA中处理单层颗粒之间的横向电动耦合。以类似于TM技术的方式描述单层之间的多光束干扰。我们应用TM-QCA计算技术来研究两个揭示的影响:(1)由于有限尺寸的粒子引起的短波衰减;(2)伪间隙深度对粒子尺寸,折射率对比度和单层间距离的非单调依赖性。 (C)2004年美国眼镜学会。

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