2026-04-13T04:15:36Zhttps://recercat.cat/oai/request

oai:recercat.cat:2445/1941542025-12-05T09:55:58Zcom_2072_1057col_2072_478917col_2072_478920

00925njm 22002777a 4500 dc Chen, Jiale author Pau, Jordi author Wang, Mao Fa author 2023-02-24T18:04:43Z 2023-02-24T18:04:43Z 2021-04-11 2023-02-24T18:04:43Z In this paper, we completely characterize the compactness of the Volterra type integration operators $J_b$ acting from weighted Bergman spaces $A_\alpha^p$ to Hardy spaces $H^q$ for all $0<p, q<\infty$. Furthermore, we give some estimates for the essential norms of $J_b: A_\alpha^p \rightarrow H^q$ in the case $0<p \leq q<\infty$. We finally describe the membership in the Schatten(-Herz) class of the Volterra type integration operators. Operadors lineals Funcions de diverses variables complexes Espais analítics Funcions holomorfes Linear operators Functions of several complex variables Analytic spaces Holomorphic functions Essential Norms and Schatten(-Herz) Classes of Integration Operators from Bergman Spaces to Hardy Spaces