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Omnidirectional reflection from finite periodic and Fibonacci quasi-periodic multilayers of alternating isotropic and birefringent thin films

机译:各向同性和双折射薄膜的有限周期和斐波纳契准周期多层的全向反射

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摘要

Onmidirectional reflection from periodic and Fibonacci quasi-periodic multilayers that are embedded in an isotropic medium is further analyzed. Besides the isotropic structures, birefringent structures are considered that comprise uniaxial layers in the principal-axis system, alternating with isotropic layers so that the refractive index of isotropic layers is equal to the principal extraordinary refractive index of the uniaxial layers. The transfer-matrix method is applied, and the same formalism is used for both the isotropic and the uniaxial media in the principal-axis system. Simple and original relations are obtained for the invariant of the one-dimensional Fibonacci sequences at oblique incidence. Numerical examples are given comparatively for the isotropic and the birefringent structures in the case of periodic and Fibonacci quasi-periodic sequences at different values of the refractive indices. (C) 2002 Optical Society of America. [References: 31]
机译:进一步分析了嵌入在各向同性介质中的周期性和斐波纳契准周期多层的向反射。除了各向同性结构之外,还考虑了在主轴系统中包括单轴层并与各向同性层交替的双折射结构,使得各向同性层的折射率等于单轴层的主要非寻常折射率。应用了传递矩阵方法,并且主轴系统中的各向同性和单轴介质都使用了相同的形式。对于一维斐波那契数列在斜入射时的不变性,获得了简单而原始的关系。在具有不同折射率值的周期和斐波纳契准周期序列的情况下,分别给出了各向同性和双折射结构的数值示例。 (C)2002年美国眼镜学会。 [参考:31]

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