Using Khinchin's inequality, Geršgorin's theorem, and the atomic decomposition of Bergman
spaces, we estimate the norm and essential norm of Stević–Sharma‐type operators …

Let $ n $ be a positive integer and $\mathbf {g}=(g_0, g_1,\cdots, g_ {n-1}) $, with $ g_k\in H
(\mathbb {D}) $ for $ k= 0, 1,\cdots, n-1$. Let $ I_ {\mathbf {g}}^{(n)} $ be the generalized …

Full article: Product-Type Operators from Hardy Spaces to Bloch-Type Spaces and Zygmund-Type
Spaces Skip to Main Content Taylor and Francis Online homepage Taylor and Francis Online …

For analytic functions u, ψ in the unit disk ⅅ in the complex plane and an analytic self-map φ
of ⅅ, we describe in this paper the boundedness and compactness of product type operators …

On a Stević-Sharma type operator from Q_K (p,q) spaces to Bloch-type spaces Page 1
Operators and Matrices Volume 16, Number 2 (2022), 563–580 doi:10.7153/oam-2022-16-43 …

In this paper, we completely characterize the boundedness of difference of weighted
composition operators between weak and strong vector-valued Bergman spaces in three …

Given a doubling weight ω on the unit disk D, let A ω p be the space of all the holomorphic
functions f, where∥ f∥ A p:=(∫ D∣ f (z)∣ p (z) d A (z)) 1/p<∞. We completely characterize …

On Stević-Sharma operator from weighted Bergman-Orlicz spaces to Bloch-type spaces
Page 1 M athematical I nequalities & A pplications Volume 25, Number 1 (2022), 91–107 doi:10.7153/mia-2022-25-07 …

In this paper, we are interested in the Stević-Sharma operator on the spaces of vector-
valued holomorphic functions, which has never been considered so far. We completely …

Let ϕ be an entire self-map of ℂ N, u 0 be an entire function on ℂ N and u=(u 1,…, u N) be a
vector-valued entire function on ℂ N. We extend the Stević-Sharma type operator to the …