@article{34829,
author = {{Hanusch, Maximilian}},
issn = {{1435-5337}},
journal = {{Forum Mathematicum}},
keywords = {{regularity of Lie groups, differentiability of the evolution map}},
number = {{5}},
pages = {{1139--1177}},
publisher = {{Walter de Gruyter GmbH}},
title = {{{Differentiability of the evolution map and Mackey continuity}}},
doi = {{10.1515/forum-2018-0310}},
volume = {{31}},
year = {{2019}},
}
@article{64277,
abstract = {{Abstract
Let
G
/
H
{G/H}
be a reductive symmetric space of split rank one and let K be a maximal compact subgroup of G. In a previous article the first two authors introduced a notion of cusp forms for
G
/
H
{G/H}
. We show that the space of cusp forms coincides with the closure of the space of K-finite generalized matrix coefficients of discrete series representations if and only if there exist no K-spherical discrete series representations. Moreover, we prove that every K-spherical discrete series representation occurs with multiplicity one in the Plancherel decomposition of
G
/
H
{G/H}
.}},
author = {{van den Ban, Erik P. and Kuit, Job J. and Schlichtkrull, Henrik}},
issn = {{1435-5337}},
journal = {{Forum Mathematicum}},
number = {{2}},
pages = {{341--349}},
publisher = {{Walter de Gruyter GmbH}},
title = {{{K-invariant cusp forms for reductive symmetric spaces of split rank one}}},
doi = {{10.1515/forum-2018-0150}},
volume = {{31}},
year = {{2018}},
}