2004, Vol.7, No.2, pp.140-149
It is shown analytically that fractal quarter-wave
multilayers possess spectral scalability (earlier found
numerically in these kind of structures), and that this scaling
directly corresponds to the geometrical scaling relations of the
multilayers themselves. It has been found that scalability can be
separated into phase and amplitude parts, for which the
corresponding scaling relations have been derived. The effects of
a finite structure size have been analyzed. Additionally, we have
numerically found that fractal multilayers also exhibit spectral
self-similarity, and compared it with a known spectral
self-similarity in quasiperiodic structures.
Key words:
fractal multilayers, spectral scalability,
self-similarity
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