Results 71 to 80 of about 386,373 (206)
Numerical Ranges of Normal Weighted Composition Operators on the Fock Space of CN
Numerical ranges of normal weighted composition operators on the Fock space of CN are completely characterized. The main result shows that numerical ranges of such operators are closely related to their composition symbols.
Lili Lang, Liankuo Zhao
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Composition Operators on the Discrete Analogue of Generalized Hardy Space on Homogenous Trees [PDF]
Perumal Muthukumar, Saminathan Ponnusamy
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Weighted Composition Operators on BMOA [PDF]
The author completely characterizes the boundedness and compactness of the weighted composition operator \(W_{\psi,\varphi}f=\psi (f\circ \varphi)\) acting on \(BMOA\) and \(VMOA\) of the unit disc. The results extend and unify those known for the cases \(\varphi(z)=z\) and \(\psi(z)=1\) corresponding to the multiplication operator \(M_\psi\) [see ...
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Composition Operators on Weighted Bergman-Nevanlinna Spaces with Admissible Weights [PDF]
Ajay K. Sharma, Elina Subhadarsini
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Binormal Weighted Composition Operators on the Fock Space
The aim of this paper is to obtain the sufficient and necessary conditions for weighted composition operators uCφ with φz=az+b a≤1, uz=ced¯z, where a,b,c,d∈ℂ, to be binormal or quasinormal on the Fock space F2. Surprisingly, the normality, quasinormality,
Cao Jiang, Shi-an Han
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Dynamics of weighted composition operators on spaces of continuous functions [PDF]
María José Beltrán Meneu +2 more
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Weighted Differentiation Composition Operators to Bloch-Type Spaces
We characterized the boundedness and compactness of weighted differentiation composition operators from BMOA and the Bloch space to Bloch-type spaces. Moreover, we obtain new characterizations of boundedness and compactness of weighted differentiation ...
Junming Liu +2 more
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Composition operators on $F^{+}$ [PDF]
Roberts, James W., Stoll, Manfred
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Fixed point results on nonlinear composition operators A ∘ B $A\circ B$ and applications
This paper investigates a class of composition operators: the nonlinear operator T = A ∘ B $T=A\circ B$ and the sum-type operator T = A ∘ B + C $T=A\circ B+C$ , where A, B, and C are either single or bivariate operators. Here, “∘” denotes the composition
Bibo Zhou, Yiping Du
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Compact Weighted Composition Operators and Fixed Points in Convex Domains [PDF]
Dana D. Clahane
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