Weighted composition operators between weighted Bergman spaces
We study the boundedness of weighted composition operators acting between weighted Bergman spaces.
openaire +2 more sources
On the induced connection on sections of Toeplitz operators
The purpose of the present article is to show that an upper bound of the induced connection on sections of Toeplitz operators is bounded by a function of the Hankel and of the Toeplitz operators on a weighted Hilbert Bergman space on a bounded domain of ...
Mohammed El Aïdi
doaj
Ventral cervico-thoracic meningeal cyst resulting in myelopathy: Case report and literature review. [PDF]
Huang S +3 more
europepmc +1 more source
Variations on the Bergman Cyclization Theme: Electrocyclizations of Ionic Penta-, Hepta-, and Octadiynes. [PDF]
Sirianni DA +10 more
europepmc +1 more source
Hyponormality on a weighted Bergman space of an annulus with a general harmonic symbol
In this work we consider the hyponormality of Toeplitz operators on the Bergman space of the annulus with a logarithmic weight. We give necessary conditions when the symbol is of the form φ+ψ̄ $\varphi +\bar{\psi }$ where both φ and ψ are analytic on ...
Sadraoui Houcine, Halouani Borhen
doaj +1 more source
Adjoints of Generalized Composition Operators with Linear Fractional Symbol
Given a positive integer n and φ : U → U, an analytic self-map of the open unit disc in the complex plane, the generalized composition operator Cφ(n) is defined by Cφ(n)f = f (n) ◦ φ for f belonging to some Hilbert space of analytic functions on U.
Aliakbar Salaryan, Hamid Vaezi
doaj
Implementing a global approach for efficiently simulating molecular dynamics in agent-based models of biological tissue. [PDF]
Bergman D, Jackson TL.
europepmc +1 more source
Description of Bloch spaces, weighted Bergman spaces and invariant subspaces, and related questions
Let D be the unit disc of complex plane C, and H=Hol(D) the class of functions analytic in D. Recall that an f∈Hol(D) is said to belong to the Bloch space B=B(D) if ‖f‖_{B}:=sup_{z∈D}(1-|z|²)|f′(z)|
Mübariz T. Garayev +2 more
doaj
Tropical ideals do not realise all Bergman fans. [PDF]
Draisma J, Rincón F.
europepmc +1 more source
The Ammann-Kramer-Neri tiling model of a P-ZnMgEr Bergman-type quasicrystal based on in-house X-ray diffraction. [PDF]
Buganski I +7 more
europepmc +1 more source

