Composition operators on weighted spaces of holomorphic functions on $J{B}^{\ast }-$triples

Abstract

We characterise continuity of composition operators on weighted spaces of holomorphic functions $H_v(B_X)$, where $B_X$ is the open unit ball of a Banach space which is homogeneous, that is, a $J{B}^{\ast }-$triple.

Paper already published. Placed here for archiving purposes