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Asymptotic analysis of non-discrete radiating modes for open waveguide structures

机译:开放波导结构非离散辐射模的渐近分析

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This paper presents an asymptotic analysis of non-discrete radiating modes with applications in waveguide theory. As a main application, the radiating modes of an open waveguide structure with circular geometry is considered. A generalized Jordan’s lemma is used to justify that field components can be calculated as the sum of discrete and non-discrete modes, that is, as the sum of residues of poles and an integral along the branch-cut defined by the transversalwavenumber of the exterior domain. An asymptotic expression is derived for field components at large distance along the waveguide and supplemented with rigorous upper and lower error bounds. A numerical example regarding the axial symmetric 0th order transversemagneticmodes of a thin copper wire in water is included to demonstrate that theremay be a non-trivial balance between the contributions fromdiscrete and non-discretemodes.
机译:本文介绍了非离散辐射模式的渐近分析及其在波导理论中的应用。作为主要应用,考虑具有圆形几何形状的开放波导结构的辐射模式。广义乔丹引理用来证明场分量可以计算为离散和非离散模式的总和,即极点残差的总和以及由外部的横向波数定义的沿分支的积分域。对于沿波导很远距离的场分量,导出了渐近表达式,并补充了严格的上下误差范围。一个关于水中细铜线的轴对称0阶横向磁模的数值示例被包括在内,以证明离散模和非离散模的贡献之间可能存在不平凡的平衡。

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