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Propagation Characteristics of Confocal Elliptical Coaxial Lines Filled with Multilayered Media

机译:多层介质填充的共焦椭圆同轴线的传播特性

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By using the method of separation of variables in the elliptical coordinate system, a recursive formula for the electromagnetic fields in a confocal elliptical coaxial line filled with multilayered homogeneous isotropic mediums is derived; and the eigenequation is given in this paper. When the confocal elliptical coaxial line becomes circular coaxial line, the fields and the eigenequation for the circular coaxial line can be carried out from the eigenequation of the confocal elliptical coaxial line using the asymptotic formulae of Mathieu and the modified Mathieu functions with a large radial variable in elliptical system. The results show that the eigenequation of a circular coaxial line filled with multilayered media can be treated as a special case of a confocal elliptical coaxial line. In addition,some numerical examples will reveal the influence of the permittivity and the permeability of the media in the confocal elliptical coaxial line on the propagation characteristics.
机译:通过利用椭圆坐标系中变量的分离方法,推导了填充有均匀均质多层介质的共焦椭圆同轴线中电磁场的递推公式。并给出了本征方程。当共焦椭圆同轴线变为圆同轴线时,可以使用Mathieu的渐近公式和具有较大径向变量的改进Mathieu函数,通过共焦椭圆同轴线的本征方程来执行圆同轴线的场和本征方程。在椭圆系统中。结果表明,充满多层介质的圆形同轴线的本征方程可以看作是共焦椭圆形同轴线的特例。另外,一些数值例子将揭示共焦椭圆同轴线中介电常数和介电常数对传播特性的影响。

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