A macroscopic theory is employed to investigate the magnetic polariton spec
tra in pure and generalized Fibonacci magnetic quasicrystals. The polariton
spectra are evaluated in the geometry where the wave vector and the applie
d field are in the same plane (Voigt geometry). They are calculated for bot
h ferromagnetic and antiferromagnetic orders by using a transfer-matrix app
roach. Numerical results for the ferromagnets EuS and for the antiferromagn
et MnF2 are presented to discuss the fractal aspect of the spectra, includi
ng the localization of the modes as well as their scaling properties. (C) 2
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