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MODAL CHARACTERISTIC EQUATION AND DISPERSION CHARACTERISTICS FOR AN ELLIPTICAL BRAGG WAVEGUIDE WITH A SMALL NUMBER OF CLADDINGS

机译:包层数少的椭圆形Bragg波导的模态特征方程和色散特征

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摘要

This article presents a rigorous analytical treatment of electromagnetic wave propagation in a new type of Bragg waveguide having elliptical core cross-section surrounded by Bragg cladding layers. Using Maxwell's equations in elliptical coordinates, the field components are obtained that specially incorporate Mathieu (q > 0) and the modified Mathieu functions (q < 0). Using this equation the modal dispersion curves for even guided modes are obtained and plotted for different cladding eccentricity e. It is found that the dispersion curves are discontinuous and modes can exist only in particular wavelength bands. Finally, the modal birefringence in the said waveguide is also estimated.
机译:本文提出了一种严格的分析处理电磁波在新型布拉格波导中的方法,该波导具有椭圆形的核心横截面,被布拉格包层包围。使用椭圆坐标中的麦克斯韦方程,可以获得专门包含Mathieu(q> 0)和修改后的Mathieu函数(q <0)的场分量。使用该方程式,可以获得均匀导模的模态色散曲线,并针对不同的包层偏心率e进行绘制。发现色散曲线是不连续的,并且模式只能在特定的波长带中存在。最后,还估计所述波导中的模态双折射。

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