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Applications of singular and critical point theory to the analysis and interpretation of transform and time-domain guided-wave electromagnetics

机译:奇异点理论在变换和时域导波电磁学分析与解释中的应用

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We summarize some previous progress in applying the theory of critical points to the analysis of guided-wave problems. In particular, we are interested in fold singular points and Morse critical points which occur in the spatial/temporal transform space. An important observation is that these points are associated with temporal transform-domain branch-point singularities, which ultimately govern observable modal interactions. Numerical results for a variety of guided-wave structures illustrate the role of critical and singular points in analysis and simulation, and their use in explaining observed modal phenomena.
机译:我们总结了将临界点理论应用于导波问题分析的一些先前的进展。特别地,我们对在空间/时间变换空间中出现的奇异点和莫尔斯临界点感兴趣。一个重要的观察是这些点与时间变换域分支点奇点相关,这些奇点最终决定了可观察的模态交互作用。各种导波结构的数值结果说明了临界点和奇异点在分析和模拟中的作用,以及它们在解释观测到的模态现象中的用途。

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