Abstract
AbstractWe consider the
$L^{p}$
-regularity of the Szegö projection on the symmetrised polydisc
$\mathbb {G}_{n}$
. In the setting of the Hardy space corresponding to the distinguished boundary of the symmetrised polydisc, it is shown that this operator is
$L^{p}$
-bounded for
$p\in (2-{1}/{n}, 2+{1}/{(n-1)})$
.
Publisher
Cambridge University Press (CUP)