Erik P. van den Ban, Job J. Kuit
Published 2015-11-18Version 1
For reductive symmetric spaces G/H of split rank one we identify a class of minimal parabolic subgroups for which certain cuspidal integrals of Harish-Chandra - Schwartz functions are absolutely convergent. Using these integrals we introduce a notion of cusp forms and investigate its relation with representations of the discrete series for G/H.
The notion of cusp forms for a class of reductive symmetric spaces of split rank one
Cuspidal integrals and subseries for $\mathrm{SL}(3)/K_ε$
$K$-invariant cusp forms for reductive symmetric spaces of split rank one
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