This revised and extended edition of a well-established monograph in function theory
contains a study on various function classes on the disc, a number of new results and new or …

For $\alpha> 0$, the $\alpha $-Bloch space is the space of all analytic functions $ f $ on the
unit disk $ D $ satisfying\[\| f\| _ {B^{\alpha}}=\sup _ {z\in D}| f'(z)|(1-| z|^ 2)^{\alpha}<\infty.\] …

Abstract Let u ∈ H (D) and φ be an analytic self-map of D. We estimate the essential norms
of weighted composition operators uC φ acting on Zygmund type spaces in terms of u, φ …

We estimate the essential norm of weighted composition operators uCφ acting on Bloch-
type spaces Bα in terms of the analytic function u: D→ C and the n-th power of the analytic …

We give estimates of the essential norms of the weighted composition operators uCφ
between different Bloch type spaces in terms of the n-th power of φ. We also give similar …

Generalized weighted composition operators from Bloch spaces into Bers-type spaces Page 1
Filomat 26:6 (2012), 1163–1169 DOI 10.2298/FIL1206163Z Published by Faculty of Sciences …

In this paper, we give three different characterizations for the boundedness and
compactness of generalized weighted composition operators on Bloch-type spaces …

In this paper, we give some estimates of the essential norm for generalized weighted
composition operators on Bloch-type spaces. Moreover, we give a new characterization for …

We consider linear product operators DC_ ϕ and C_ ϕ D^ m acting on the Bloch space,
where C_ ϕ is the composition operator and D m is the differentiation operator. The …

Abstract Let H (D) H (D) denote the space of all analytic functions on the unit disc DD of the
complex plane CC, ψ _1, ψ _2 ∈ H (D) ψ 1, ψ 2∈ H (D), and φ φ be an analytic self-map of …