Exact results on some modal properties of waveguides and resonators is studied, whose geometry is derived from "Šerpinskij carpet-like" prefractals (Serpinskij carpet and sponge; Menger sponge). The study is biased to the closed-form computation of specific resonances and eigenmodes (called "diaperiodic"), and to the relation existing between their topology and the existence of a finite set of transverse electromagnetic modes.
Spectral analysis of Šerpinskij carpet-like prefractal waveguides and resonators / Arrighetti, W.; Gerosa, G.. - In: IEEE MICROWAVE AND WIRELESS COMPONENTS LETTERS. - ISSN 1558-1764. - 15:1(2005), pp. 30-32. [10.1109/LMWC.2004.840972]
Spectral analysis of Šerpinskij carpet-like prefractal waveguides and resonators
Arrighetti W.Primo
;Gerosa G.Ultimo
2005
Abstract
Exact results on some modal properties of waveguides and resonators is studied, whose geometry is derived from "Šerpinskij carpet-like" prefractals (Serpinskij carpet and sponge; Menger sponge). The study is biased to the closed-form computation of specific resonances and eigenmodes (called "diaperiodic"), and to the relation existing between their topology and the existence of a finite set of transverse electromagnetic modes.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.
