Abstract
The boundedness and compactness of an integral-type operator recently introduced by the author from Zygmund-type spaces to the mixed-norm space on the unit ball are characterized here.
Highlights
Let {z ∈ n : |z| < 1} be the open unit ball in n, ∂ its boundary, dVN the normalized volume measure on, and H the class of all holomorphic functions on
For 0 < p, q < ∞, and φ normal, the mixed-norm space H p, q, φ consists of all functions f ∈ H such that f H p,q,φ
Assume g ∈ H, g 0 0, and φ is a holomorphic self-map of, we define an operator on H by
Summary
Mathematical Institute of the Serbian Academy of Sciences and Arts, 36/III Knez Mihailova, 11000 Belgrade, Serbia. The boundedness and compactness of an integral-type operator recently introduced by the author from Zygmund-type spaces to the mixed-norm space on the unit ball are characterized here
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