1994
DOI: 10.1109/22.275263
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Rigorous multimode network numerical representation of inductive step

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Cited by 50 publications
(28 citation statements)
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“…This has forced the necessity for the development of CAD tools that allow the analysis and design of different kinds of inductive waveguide components in a fast and efficient way. For this purpose, several different methods have been studied, including finite element methods ( [1]), modal analysis techniques ( [2]), and Integral Equation (IE) approaches employing different formulations ( [3,4,5]). In [6], a surface IE formulation was proposed to study inductive structures including metallic and dielectric objects inside the waveguide.…”
Section: Introductionmentioning
confidence: 99%
“…This has forced the necessity for the development of CAD tools that allow the analysis and design of different kinds of inductive waveguide components in a fast and efficient way. For this purpose, several different methods have been studied, including finite element methods ( [1]), modal analysis techniques ( [2]), and Integral Equation (IE) approaches employing different formulations ( [3,4,5]). In [6], a surface IE formulation was proposed to study inductive structures including metallic and dielectric objects inside the waveguide.…”
Section: Introductionmentioning
confidence: 99%
“…En relación con el análisis multimodal de uniones planares entre guías de onda de diferente sección transversal, merecen especial mención la técnica de adaptación modal [1], el denominado método directo [2], [3], el método de los elementos finitos [4] y la técnica de la ecuación integral [5], [6], [7]. Estaúltima, que es la que se ha escogido para caracterizar de manera rigurosa las diferentes uniones planares analizadas, es la más eficiente desde un punto de vista computacional, aunque es la que requiere un desarrollo teórico más complejo.…”
Section: Revisión Bibliográficaunclassified
“…si m es un modo TM z (2.27) 5 Observe que, en la expresión (2.25), la primera y la tercera serie del núcleo de la ecuación integral (2.20) se han completado hasta infinito, restando después los términos añadidos. 6 Es interesante observar que cada una de las series estáticas presentes en (2.25) se debe descomponer, a su vez, en otras dos series estáticas.…”
Section: Análisis De Unionesunclassified
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