Title of article
HANKEL OPERATORS ON BERGMAN SPACES INDUCED BY REGULAR WEIGHTS
Author/Authors
Wang, Ermin School of Mathematics and Statistics - Lingnan Normal University - Zhanjiang, China , Xu, Jiajia School of Mathematics and Statistics - Lingnan Normal University - Zhanjiang, China
Pages
16
From page
123
To page
138
Abstract
In this paper, given two regular weights !;Ω, we characterize these symbols f 2 L1
Ω for
which the induced Hankel operators HΩ
f are bounded (or compact) from weighted Bergman space Ap
!
to Lebesgue space Lq
Ω for all 1 < p; q < 1. Moreover, we answer a question posed by X. Lv and K.
Zhu [Integr. Equ. Oper. Theory, 91(2019), 91:5] in the case n = 1.
Keywords
boundedness , Hankel operator , regular weights , Bergman spaces
Journal title
journal of the iranian mathematical society
Serial Year
2021
Record number
2732520
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