• 本文中讨论光子能带结构非常有效矢量多重散射方法计算方法可以精确处理介电函数界面附近突变

    The photonic band structures are calculated by an efficient vector-wave multiple scattering method which can deal accurately with the sharp changes of dielectric functions near the interface.

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  • 光纤布拉格光栅近似为一维光子晶体,研究光栅能带结构光学传输特性

    The band structure and the transmission properties of the fiber Bragg grating are investigated in the scope of the photonic crystal.

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  • 得到的色散曲线看到等离子体光子晶体具有光子能带结构

    The dispersion curves showed that plasma photonics crystal has the structure of photonic energy band and energy gap.

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  • 通过分析这种光子晶体能带结构显示存在部分带隙

    Band structure of the photonic crystals shows that there exists a partial bandgap.

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  • 光子晶体由于能够产生半导体能带结构类似光子带,成为了国内外光通信光学器件方面研究的热点。

    Photonic crystals(PCs) has the properties of photonic band-gap(PBG) which is similar with semiconductor, because of this, it is a hotspot in optical communication and optical device.

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  • 论文首先提出具有更高灵活性光子晶体结构分析能带结构和缺陷模特性。

    First, we propose and analyze a novel 3-dimensional photonic-crystal which is capable of further exploring the design flexibility of any band-gap structure.

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  • 用时域有限差分方法计算了一具有相似几何结构包含理想金属材料准分光子晶体能带

    The photonic band of a set of quasi_fractal photonic crystals, which have similar structure and include idealized metal, is computed by finite_difference time_domain method.

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  • 构建了介质柱间距变化变周期结构以及介质半径线缺陷两种光子晶体模型并将时域有限差分用于能带特性研究

    Two models of 2d photonic crystal of line defects and nonperiodic dielectric rods are established. The finite-difference-time-domain method is developed for the study of bandgap.

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  • 利用传输矩阵计算光子晶体能带结构和光传输特性,重点讨论介电常量的虚负值时传输特性的影响。

    The transfer matrix method is used to calculate the band structures of 1D crystals with complex dielectric constant, in this paper, The authors put emphasis on the case of negative imaginary part.

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  • 利用传输矩阵计算光子晶体能带结构和光传输特性,重点讨论介电常量的虚负值时传输特性的影响。

    The transfer matrix method is used to calculate the band structures of 1D crystals with complex dielectric constant, in this paper, The authors put emphasis on the case of negative imaginary part.

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