Results 61 to 70 of about 1,105 (155)
Riemann-Stieltjes operators from
Journal of Inequalities and Applications, 2006 Let denote the space of all holomorphic functions on the unit ball . We investigate the following integral operators: , , , , where , and is the radial derivative of .
Li Songxiao
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Boundedness of the differentiation operator in model spaces and application to Peller type inequalities [PDF]
, 2014 Given an inner function $\Theta$ in the unit disc $\mathbb{D}$, we study the boundedness of the differentiation operator which acts from from the model subspace $K_{\Theta}=\left(\Theta H^{2}\right)^{\perp}$ of the Hardy space $H^{2},$ equiped with the ...
Baranov, Anton, Zarouf, Rachid
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Absolute values of BMOA functions
Revista Matemática Iberoamericana, 1999 The paper contains a complete characterization of the moduli of BMOA functions. These are described explicitly by a certain Muckenhoupt-type condition involving Poisson integrals. As a consequence, it is shown that an outer function with BMO modulus need not belong to BMOA. Some related results are obtained for the Bloch space.
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Compactness of composition operators on BMOA [PDF]
Proceedings of the American Mathematical Society, 1999 A function theoretic characterization is given of when a composition operator is compact on BMOA, the space of analytic functions on the unit disk having radial limits that are of bounded mean oscillation on the unit circle. When the symbol of the composition operator is univalent, compactness on BMOA is shown to be equivalent to compactness on the ...
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Evaluation of Retinal Nerve Fiber Layer and Macular Ganglion Cell Layer Thickness in Relation to Optic Disc Size. [PDF]
J Clin Med, 2023 Storp JJ +4 more
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Barnacles Mating Optimizer Algorithm to Extract the Parameters of the Photovoltaic Cells and Panels. [PDF]
Sensors (Basel), 2022 Madhiarasan M, Cotfas DT, Cotfas PA.
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Multipliers of \(H^ p\) and BMOA
, 1990 For functions \(f(z)=\sum^{\infty}_{0}a_ nz^ n\), \(g(z)=\sum^{\infty}_{0}b_ nz^ n\) analytic in the unit disk \({\mathbb{D}}\) write \(f*g(z)=\sum^{\infty}_{0}a_ nb_ nz^ n\) and \(M_ p(r,f)=(1/2\pi)\int^{2\pi}_{0}| f(re^{i\theta})^ p d\theta)^{1/p}\). The space \(H^ p\) is the set of analytic f with \(M_ p(r,f)=O(1)\) as \(r\to 1\).
Mateljević, M., Pavlovic, M.
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The Correlation of Peripapillary and Juxtapapillary Choroidal Thickness in Healthy Subjects. [PDF]
Korean J Ophthalmol, 2022 Son DH, Lee J, Kim JA.
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Bloch-to-BMOA compositions on complex balls [PDF]
Proceedings of the American Mathematical Society, 2012 Let \(\mathbb{B}_n\) denote the unit ball in \(\mathbb{C}^n\), \(H(\mathbb{B}_n)\) denote the holomorphic functions on \(\mathbb{B}_n\). For a map \(\varphi:\mathbb{B}_n\to \mathbb{B}_m\) the composition operator \(C_\varphi\) is defined on \(H(\mathbb{B}_n)\) by \(C_\varphi(f)=f\circ\varphi\). The Bloch space of functions \(\mathcal{B}(\mathbb{B}_n)\)
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Pointwise multipliers on the weighted BMOA space
Journal of Physics: Conference Series, 2020 Abstract Let D = {z : |z| < 1} be the unit disk in the complex plane C, Φ :
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