In this survey we report about recent work on weighted Banach spaces of analytic functions
on the unit disc and on the whole complex plane defined with sup-norms and operators …

Let H (𝔻) denote the space of holomorphic functions on the unit disk 𝔻 of ℂ, ψ, φ∈ H (𝔻), φ
(𝔻)⊂ 𝔻 and n∈ ℕ∪{0}. Let Cφ, Mψ and Dn denote the composition, multiplication and …

Čučković and Paudyal characterized the lattice of invariant subspaces of the operator T in
the Hardy–Hilbert space H 2 (D), where they studied the special case (when p= 2) of the …

We compute the exact value of the essential norm of a generalized Hilbert matrix operator
acting on weighted Bergman spaces A vp and weighted Banach spaces H v∞ of analytic …

Uniform approximation of Bloch functions and the boundedness of the integration operator
on H∞ - ScienceDirect Skip to main contentSkip to article Elsevier logo Journals & Books …

We determine the boundedness and compactness of a large class of operators, mapping
from general Banach spaces of holomorphic functions into a particular type of spaces of …

When the weight μ μ is more general than normal, the complete characterizations in terms of
the symbol g and weights for the conditions of the boundedness and compactness of T_g …

The problem of describing the analytic functions g on the unit disc such that the integral
operator T g (f)(z)=∫ 0 zf (ζ) g′(ζ) d ζ is bounded (or compact) from a Banach space (or …

Let H (B) denote the space of holomorphic functions on the unit ball B of C n, n∈ N, ψ, ϕ∈
H (B), ϕ (B)⊂ B. Let C ϕ, M ψ and R denote the composition, multiplication and radial …

We characterize the semigroups of composition operators that are strongly continuous on
the mixed norm spaces H (p, q, α) H (p, q, α). First, we study the separable spaces H (p, q, α) …