Besov spaces on bounded symmetric domains

Abstract

We define and study a class of holomorphic Besov type spaces $B^p$, $0 < p < 1$, on bounded symmetric domains $\Omega$. We show that the dual of holomorphic Besov space $B^p$, $0 < p < 1$, on bounded symmetric domain $\Omega$ can be identified with the Bloch space $\Cal B^{\infty}$.