Results 111 to 120 of about 1,404 (243)
A problem on spaces of holomorphic maps and the geometry of image domains
Concrete OperatorsWe present an old problem in Geometric Function Theory: characterizing the domains Ω⊂C ${\Omega}\subset \mathbb{C}$ for which every holomorphic map from the unit disk into Ω must belong to a specific function space X.
Cruz-Zamorano Francisco J.
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VOLTERRA COMPOSITION OPERATORS BETWEEN WEIGHTED BERGMAN SPACES AND BLOCH TYPE SPACES [PDF]
, 2008 Songxiao Li
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MathematicsOne of the aims of this paper is to characterize 3-complex symmetric weighted composition operators induced by three types of symbols on the weighted Bergman space of the right half-plane with the conjugation Jf(z)=f(z¯)¯.
Zhi-Jie Jiang
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Compactness of composition operators acting on weighted Bergman–Orlicz spaces [PDF]
, 2011 Ajay K. Sharma, Sei-Ichiro Ueki
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Hankel Operators on Bergman Spaces with Change of Weight.
MATHEMATICA SCANDINAVICA, 1992 Let \(A\) be the weighted Bergman space of analytic functions in \(L^ 2(\Omega, \mu)\), where \(\Omega\) is an open set in \(\mathbb{C}^ n\), and \(\mu\) is a suitable measure on \(\Omega\). Let \(f\) be a measurable function on \(\Omega\). The big Hankel operator \(H_ f\) is defined for \(g\in A\) via \(H_ f(g)= (1-P)(fg)\), where \(P\) is the ...
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AxiomsIn this paper, we design an operator A restricted to a weighted pluriharmonic Bergman space bμ2(Ω) over the Reinhardt domains, with an isometric isomorphism between bμ2(Ω) and the subset of l2(Zn).
Zhi-Ling Sun, Feng Qi, Wei-Shih Du
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AxiomsIn this paper, we study asymptotic bounds on the m-th derivatives of general algebraic polynomials in weighted Bergman spaces. We consider regions in the complex plane defined by bounded, piecewise, asymptotically conformal curves with strictly positive ...
Uğur Değer +2 more
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Addendum to the Paper “A note on Weighted bergman Spaces and the cesaro operator” [PDF]
, 2005 Der‐Chen Chang, Stevo Stević
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Generalized Hilbert operators acting from Hardy spaces to weighted Bergman spaces [PDF]
Wang, Liyi, Shanli Ye
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