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Recent progress in the analysis of mode spectrum in waveguides with inclusionsтезисы доклада
- Авторы: Yury Shestopalov, Yury Smirnov, Anatolij Il’inski
- Сборник: Radio Science Conference (URSI AT-RASC), 2015, 1st URSI Atlantic
- Тезисы
- Год издания: 2015
- Место издания: IEEE Conference Publications
- Первая страница: 1
- Последняя страница: 1
- DOI: 10.1109/URSI-AT-RASC.2015.7302887
- Аннотация: The problems concerning existence, properties, and distribution of the spectrum of normal waves in a broader class of waveguides with inclusions constitute an important issue of theoretical electromagnetics. The fundamental results available for empty waveguides since the late 1940s have been obtained [1, 2] for shielded waveguides with arbitrary metal-dielectric inclusions only recently. It was shown that the spectrum of normal waves is nonempty, forms a countable set of isolated points on the complex plane without finite accumulation points, is localized in a strip symmetrically with respect to the axes on the complex plane, contains not more than a finite number of real points, and the spectral points enter the spectrum in 'fours'. Among many significant conclusions that follow from these results are that the continuous spectrum is absent for a broad family of waveguides including planar slot and strip lines and that complex waves exist, which implies that some properties of planar guiding structures must be reconsidered. The mathematical theory based on the use polynomial operator pencils [1, 2] which was the main tool backing these results can be also applied, in combination with the Galerkin method, for calculation of normal waves as an efficient numerical approach complementing the known FEM, FDTD and other numerical techniques employing discretization. An advantage of the developed operator approach can be clearly seen for waveguides of rectangular cross section with inclusions having the interface boundaries parallel to the waveguide walls when the recently improved parallelized routines [3] for solving very large linear equation systems are applied on supercomputers.
- Добавил в систему: Ильинский Анатолий Серафимович