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Quasi-periodic heterostructures from Fibonacci unit cells of dissimilar order

机译:斐波那契晶胞不同顺序的准周期异质结构

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Fibonacci sequences constructed from high-index-contrast GaAs and Al_2O_3 quarter-wavelength layers are used as unit cells in a novel multilayer system. Quasi-periodic heterostructures, formed by concatenating repeated Fibonacci sequences of different order, have properties markedly different from classic Fabry-Perot bilayer systems. We employ the transfer matrix method, including imaginary components of the refractive index, to extract transmission and reflection spectra, and consider their sensitivity to material and geometrical variation. We find that these quasi-periodic heterostructures may have a very high quality factor and deep extinction in reflection. By contrast, bilayer structures of similar dimension are so strongly evanescently damped that the coupling to the cavity is negligible. Due to the coupled geometric resonances in the Fibonacci-based heterostructure, the spectral properties are easily tuned by altering the imaginary component of the refractive index in a single layer. We discuss the viability of possible technological applications.
机译:由高折射率的GaAs和Al_2O_3四分之一波长层构成的斐波那契序列被用作新型多层系统中的晶胞。通过连接不同顺序的重复斐波那契序列形成的准周期异质结构具有与经典Fabry-Perot双层系统明显不同的特性。我们采用传输矩阵方法(包括折射率的虚部)来提取透射光谱和反射光谱,并考虑其对材料和几何变化的敏感性。我们发现这些准周期的异质结构可能具有非常高的品质因数,并且在反射时会严重消光。相比之下,相似尺寸的双层结构被消逝得非常强烈,以至于与空腔的耦合可以忽略不计。由于基于Fibonacci的异质结构中耦合的几何共振,因此可以通过更改单层折射率的虚部轻松调整光谱特性。我们讨论了可能的技术应用程序的可行性。

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