Spectral properties of Cesàro-like operators on weighted Bergman spaces

We determine spectral pictures and resolvent estimates for a class of integral operators on the weighted Bergman spaces L a p ( D , m α ) for p ≥ 1 , α > − 1 , and show in particular these operators are subdecomposable. Moreover, in the case that p = 2 , we show that some of these operators are subnormal, some are normaloid, and some are subscalar.