Results 41 to 50 of about 5,225,560 (274)
ON SOME SHARP THEOREMS ON DISTANCE FUNCTION IN HARDY TYPE, BERGMAN TYPE AND HERZ TYPE ANALYTIC CLASSES [PDF]
We present some new sharp estimates concerning distance function in some new mixed norm and Lizorkin-Triebel type spaces in the unit ball.This leads at the same time to direct generalizations of our recent results on extremal problems in such Bergman ...
R. F. Shamoyan, S.P. Maksakov
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Bergman spaces with exponential weights
In this paper we introduce a kind of Bergman space A φ p on the unit disk D with exponential weights, which cover those defined by Borichev et al. (2007) [6] . We obtain upper and lower bound estimates on the Bergman kernel. As an application, we discuss
Zhangjian Hu, Xiaofen Lv, A. Schuster
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Bergman spaces with exponential type weights
For 1 ≤ p < ∞ $1\le ...
Hicham Arroussi
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Contractive inequalities for Bergman spaces and multiplicative Hankel forms [PDF]
We consider sharp inequalities for Bergman spaces of the unit disc, establishing analogues of the inequality in Carleman's proof of the isoperimetric inequality and of Weissler's inequality for dilations.
F. Bayart +4 more
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We compute upper and lower bounds for essential norm of difference of composition operators acting from weighted Bergman spaces to Bloch-type spaces.
Ram Krishan +2 more
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The weighted composition operators on the large weighted Bergman spaces
In this paper, we characterize bounded, compact or Schatten class weighted composition operators acting on Bergman spaces with the exponential type weights. Moreover, we give the proof of the necessary part for the boundedness of composition operators on
Park, Inyoung
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\(\alpha\)-parabolic Bergman spaces
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Nishio, Masaharu +2 more
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A Theorem of Nehari Type on Weighted Bergman Spaces of the Unit Ball
This paper shows that if S is a bounded linear operator acting on the weighted Bergman spaces Aα2 on the unit ball in ℂn such that STzi=Tz¯iS (i=1,…,n), where Tzi=zif and Tz¯i=P(z¯if); and where P is the weighted Bergman projection, then S must be a ...
Yufeng Lu, Jun Yang
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On weights which admit the reproducing kernel of Bergman type
In this paper we consider (1) the weights of integration for which the reproducing kernel of the Bergman type can be defined, i.e., the admissible weights, and (2) the kernels defined by such weights.
Zbigniew Pasternak-Winiarski
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Weighted Sub-Bergman Hilbert spaces in the unit ball of ℂn
In this note, we study defect operators in the case of holomorphic functions of the unit ball of ℂn. These operators are built from weighted Bergman kernel with a holomorphic vector.
Rososzczuk Renata, Symesak Frédéric
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